ࡱ> |o%` #wbjbjNN j,,i.~   2 n n n  jjj8VL 0:jj4|!@,......$chjRn [RJ J j4' gUUUJ jn 4,U,UUVܹ@ n к4 d7jѮl4}0.5=5кк5n a6U+Do~aaaRRdaaa dJV< V J J J J J J  Growth Models Populations of people, animals, and items are growing all around us. By understanding how things grow, we can better understand what to expect in the future. Linear (Algebraic) Growth Example: Marco is a collector of antique soda bottles. His collection currently contains 437 bottles. Every year, he budgets enough money to buy 32 new bottles. How many bottles will he have in 5 years? How long will it take for his collection to reach 1000 bottles? While both of these questions you could probably solve without an equation or formal mathematics, we are going to formalize our approach to this problem to provide a means to answer more complicated questions. Suppose that Pn represents the number, or population, of bottles Marco has after n years. So P0 would represent the number of bottles now, P1 would represent the number of bottles after 1 year, P2 would represent the number of bottles after 2 years, and so on. We could describe how Marcos bottle collection is changing using: P0 = 437 Pn = Pn-1 + 32 This is called a recursive relationship. A recursive relationship is a formula which relates the next value in a sequence to the previous values. Here, the number of bottles in year n can be found by adding 32 to the number of bottles in the previous year, Pn-1. Using this relationship, we could calculate: P1 = P0 + 32 = 437 + 32 = 469 P2 = P1 + 32 = 469 + 32 = 501 P3 = P2 + 32 = 501 + 32 = 533 P4 = P3 + 32 = 533 + 32 = 565 P5 = P4 + 32 = 565 + 32 = 597 We have answered the question of how many bottles Marco will have in 5 years. However, solving how long it will take for his collection to reach 1000 bottles would require a lot more calculations. While recursive relationships are excellent for describing simply and cleanly how a quantity is changing, they are not convenient for making predictions or solving problems that stretch far into the future. For that, a closed or explicit form for the relationship is preferred. An explicit equation allows us to calculate Pn directly, without needing to know Pn-1. While you may already be able to guess the explicit equation, let us derive it from the recursive formula. We can do so by selectively not simplifying as we go: P1 = 437 + 32 P2 = P1 + 32 = 437 + 32 + 32 = 437 + 2(32) P3 = P2 + 32 = (437 + 2(32)) + 32 = 437 + 3(32) P4 = P3 + 32 = (437 + 3(32)) + 32 = 437 + 4(32) You can probably see the pattern now, and generalize that Pn = 437 + n(32) = 437 + 32n From this we can calculate P5 = 437 + 32(5) = 437 + 160 = 597 We can now also solve for when the collection will reach 1000 bottles by substituting in 1000 for Pn and solving for n 1000 = 437 + 32n 563 = 32n n = 563/32 = 17.59 So Marco will reach 1000 bottles in 18 years. In the previous example, Marcos collection grew by the same number of bottles every year. This constant change is the hallmark of linear growth. Plotting the values we calculated for Marcos collection, we can see the values form a straight line, the shape of linear growth.  SHAPE \* MERGEFORMAT  In this equation, d represents the common difference the amount that the population changes each time n increases by 1. You may also recognize it as slope. In fact, the entire explicit equation should look familiar it is the same linear equation you learned in algebra, probably stated as y = mx + b. In that equation recall m was the slope, or increase in y per x, and b was the y-intercept, or the y value when x was zero. Notice that the equations mean the same thing and can be used the same ways, were just writing it somewhat differently. Example: The population of elk in a national forest was measured to be 12,000 in 2003, and was measured again to be 15,000 in 2007. If the population continues to grow linearly at this rate, what will the elk population be in 2014? To begin, we need to define how were going to measure n. Remember that P0 is the population when n = 0, so we probably dont want to literally use the year 0. Since we already know the population in 2003, let us define n = 0 to be the year 2003. Then P0 = 12,000. Next we need to find d. Remember d is the growth per time period, in this case growth per year. Between the two measurements, the population grew by 15,000-12,000 = 3,000, but it took 2007-2003 = 4 years to grow that much. To find the growth per year, we can divide: 3000 elk / 4 years = 750 elk in 1 year. We can now write our equation in whichever form is preferred. Recursive form: P0 = 12,000 Pn = Pn-1 + 750 Explicit form: Pn = 12,000 + 750n To answer the question, we need to first note that the year 2014 will be n = 11, since 2014 is 11 years after 2003. The explicit form will be easier to use for this calculation: P11 = 12,000 + 750(11) = 20,250 elk Example: Gasoline consumption in the US has been increasing steadily. Consumption data from 1992 to 2004 is shown below Year92939495969798990001020304Consumption (billion of gallons)110111113116118119123125126128131133136 Plotting this data, it appears to have an approximately linear relationship:  EMBED MSGraph.Chart.8 \s  While there are more advanced statistical techniques that can be used to find an equation to model the data, to get an idea of what is happening, we can find an equation by using two pieces of the data perhaps the data from 1993 and 2003. To find d, we need to know how much the gas consumption increased each year, on average. From 1993 to 2003 the gas consumption increased from 111 billion gallons to 133 billion gallons, a total change of 133 111 = 22 billion gallons, over 10 years. This gives us an average change of 22 billion gallons / 10 year = 2.2 billion gallons/year. Letting n = 0 correspond with 1993 would give P0 = 111 billion gallons. We can now write our equation in whichever form is preferred. Recursive form: P0 = 111 Pn = Pn-1 + 2.2 Explicit form: Pn = 111 + 2.2n Calculating values using the explicit form and plotting them with the original data shows how well our model fits the data. We could now use our model to make predictions about the future, assuming that the previous trend continues unchanged. For example, we could predict that the gasoline consumption in 2016 would be: n = 23 (2016 1993 = 23 years later) P23 = 111 + 2.2(23) = 161.6 Our model predicts that the US will consume 161.6 billion gallons of gasoline in 2016 if the current trend continues. When good models go bad When using mathematical models to predict future behavior, it is important to keep in mind that very few trends will continue indefinitely. Example: Suppose a four year old boy is currently 39 inches tall, and you are told to expect him to grow 2.5 inches a year. We can set up a growth model, with n = 0 corresponding to 4 years old. Recursive form: P0 = 39 Pn = Pn-1 + 2.5 Explicit form: Pn = 39 + 2.5n So at 6 years old, we would expect him to be P2 = 39 + 2.5(2) = 44 inches tall Any mathematical model will break down eventually. Certainly, we shouldnt expect this boy to continue to grow at the same rate all his life. If he did, at age 50 he would be P46 = 39 + 2.5(46) = 154 inches tall = 12.8 feet tall! When using any mathematical model, we have to consider which inputs are reasonable to use. Whenever we extrapolate, or make predictions into the future, we are assuming the model will continue to be valid. Exponential (Geometric) Growth Suppose that every year, only 10% of the fish in a lake have surviving offspring. If there were 100 fish in the lake last year, there would now be 110 fish. If there were 1000 fish in the lake last year, there would now be 1100 fish. Absent any inhibiting factors, populations of people and animals tend to grow by a percent each year. Suppose our lake began with 1000 fish, and 10% of the fish have surviving offspring each year. Since we start with 1000 fish, P0 = 1000. How do we calculate P1? The new population will be the old population, plus an additional 10%. Symbolically: P1 = P0 + 0.10P0 Notice this could be condensed to a shorter form by factoring: P1 = P0 + 0.10P0 = 1P0 + 0.10P0 = (1+ 0.10)P0 = 1.10P0 While 10% is the growth rate, 1.10 is the growth multiplier. Notice that 1.10 can be thought of as the original 100% plus an additional 10% For our fish population, P1 = 1.10(1000) = 1100 We could then calculate the population in later years: P2 = 1.10P1 = 1.10(1100) = 1210 P3 = 1.10P2 = 1.10(1210) = 1331 Notice that in the first year, the population grew by 100 fish, in the second year, the population grew by 110 fish, and in the third year the population grew by 121 fish. While there is a constant percentage growth, the actual increase in number of fish is increasing each year. Graphing these values we see that this growth doesnt quite appear linear. To get a better picture of how this percentage-based growth affects things, we need an explicit form, so we can quickly calculate values further out in the future. Like we did for the linear model, we will start building from the recursive equation: P1 = 1.10P0 = 1.10(1000) P2 = 1.10P1 = 1.10(1.10(1000)) = 1.102(1000) P3 = 1.10P2 = 1.10(1.102(1000)) = 1.103(1000) P4 = 1.10P3 = 1.10(1.103(1000)) = 1.104(1000) Observing a pattern, we can generate the explicit form to be: Pn = 1.10n(1000)  From this, we can calculate the number of fish in 10, 20, or 30 years: P10 = 1.1010(1000) = 2594 P20 = 1.1020(1000) = 6727 P30 = 1.1030(1000) = 17449 Adding these values to our graph reveals a shape that is definitely not linear. If our fish population had been growing linearly, by 100 fish each year, the population would have only reached 4000 in 30 years compared to almost 18000 with this percent-based growth, called exponential growth. In exponential growth, the population grows proportional to the size of the population, so as the population gets larger, the same percent growth will yield a larger numeric growth.  SHAPE \* MERGEFORMAT  To evaluate expressions like 1.0520, it will be easier to use a calculator than multiply 1.05 by itself twenty times. Most scientific calculators have a button for exponents. It is typically either labeled like: ^ , yx , or xy . To evaluate 1.0520wed type 1.05 ^ 20, or 1.05 yx 20. Try it out - you should get something around 2.6532977. Example: Between 2007 and 2008, Olympia, WA grew almost 3% to a population of 245 thousand people. If this growth rate was to continue, what would the population of Olympia be in 2014? As we did before, we first need to define what year will correspond to n = 0. Since we know the population in 2008, it would make sense to have 2008 correspond to n = 0, so P0 = 245,000. The year 2014 would then be n = 6. We know the growth rate is 3%, giving r = 0.03. Using the explicit form: P6 = (1+0.03)6 (245,000) = 1.19405(245,000) = 292,542.25 So in 2014, Olympia would have a population of about 293 thousand people. Example: In 1990, the residential energy use in the US was responsible for 962 million metric tons of carbon dioxide emissions. By the year 2000, that number had risen to 1182 million metric tons. If the emissions grow exponentially and continue at the same rate, what will the emissions grow to by 2050? Similar to before, we will correspond n = 0 with 1990, as that is the year for the first piece of data we have. That will make P0 = 962 (million metric tons of CO2). In this problem, we are not given the growth rate, but instead are given that P10 = 1182. P10 = (1+r)10 P0 P10 = (1+r)10 962 We also know that P10 = 1182, so substituting that in, we get 1182 = (1+r)10 962 We can now solve this equation for the growth rate, r.  EMBED Equation.DSMT4  So if the emissions are growing exponentially, they are growing by about 2.08% per year. We can now predict the emissions in 2050 by finding P60 P60 = (1+0.0208)60 962 = 3308.4 million metric tons of CO2 in 2050 As a note on rounding, notice that if we had rounded the growth rate to 2.1%, our calculation for the emissions in 2050 would have been 3347. Rounding to 2% would have changed our result to 3156. A very small difference in the growth rates gets magnified greatly in exponential growth. For this reason, it is recommended to round the growth rate as little as possible. If you need to round, keep at least three significant digits - numbers after any leading zeros. So 0.4162 could be reasonably rounded to 0.416. A growth rate of 0.001027 could be reasonably rounded to 0.00103. For the sake of comparison, what would the carbon emissions be in 2050 if emissions grow linearly at the same rate? Again we will get n = 0 correspond with 1990, giving P0 = 962. Using an approach similar to that which we used to find the exponential equation, well use our knowledge that P10 = 1182. P10 = P0 + 10d P10 = 962 + 10d Since we know that P10 = 1182, substituting that in we get 1182 = 962 + 10d We can now solve this equation for the common difference, d. 1182 962 = 10d 220 = 10d d = 22 So if the emissions are changing linearly, they are growing by 22 million metric tons each year. Predicting the emissions in 2050, P60 = 962 + 22(60) = 2282 million metric tons. You will notice that this number is substantially smaller than the prediction from the exponential growth model. Calculating and plotting more values helps illustrate the differences. So how do we know which growth model to use when working with data? There are two approaches which should be used together whenever possible: Find more than two pieces of data. Plot the values, and look for a trend. Does the data appear to be changing like a line, or do the values appear to be curving upwards? Consider the factors contributing to the data. Are they things you would expect to change linearly or exponentially? For example, in the case of carbon emissions, we could expect that, absent other factors, they would be tied closely to population values, which tend to change exponentially. Logistic Growth In our basic exponential growth scenario, we had a recursive equation of the form Pn = Pn-1 + r Pn-1 In a confined environment, however, the growth rate may not remain constant. In a lake, for example, there is some maximum sustainable population of fish, also called a carrying capacity, which is the largest population that the resources in the lake can sustain. If the population in the lake is far below the carrying capacity, then the population will grow essentially exponentially, but as the population approaches the carrying capacity, the growth rate will decrease. If the population exceeds the carrying capacity, there wont be enough resources to sustain all the fish and there will be a negative growth rate. If the carrying capacity was 5000, the growth rate might vary something like that in the graph shown. Noting that this is a linear equation with intercept at 0.1 and slope -0.1/5000, we could write an equation for this adjusted growth rate as: radjusted = 0.1 - 0.1/5000P = 0.1( 1 P/5000) Substituting this in to our original exponential growth model gives Pn = Pn-1 + 0.1( 1 Pn-1/5000)Pn-1 Generalizing, given exponential growth rate r and carrying capacity K, we have a growth model for Logistic Growth.  SHAPE \* MERGEFORMAT  Unlike linear and exponential growth, logistic growth behaves differently if the populations grow steadily throughout the year or if they have one breeding time per year. The recursive formula provided above models generational growth, where there is one breeding time per year (or, at least a finite number); there is no explicit formula for this type of logistic growth. Example: A forest is currently home to a population of 200 rabbits. The forest is estimated to be able to sustain a population of 2000 rabbits. Absent any restrictions, the rabbits would grow by 50% per year. Modeling this with a logistic growth model, r = 0.50, K = 2000, and P0 = 200. Calculating the next few years: P1 = P0 + 0.50( 1 P0/2000)P0 = 200 + 0.50( 1 200/2000)200 = 290 P2 = P1 + 0.50( 1 P1/2000)P1 = 290 + 0.50( 1 290/2000)290 = 414 (rounded) A calculator was used to calculate more values: n012345678910P200290414578784102212721503169018211902 Plotting these values, we can see that the population starts to increase faster and the graph curves upwards during the first few years, like exponential growth, but then the growth slows down as the population approaches the carrying capacity. Example: On an island that can support a population of 1000 lizards, there is currently a population of 600. These lizards have a lot of offspring and not a lot of natural predators, so have very high growth rate, around 150%. Calculating out the next couple generations: P1 = P0 + 1.50( 1 P0/1000)P0 = 600 + 1.50( 1 600/1000)600 = 960 P2 = P1 + 1.50( 1 P1/1000)P1 = 960 + 1.50( 1 960/1000)960 = 1018 Interestingly, even though the factor that limits the growth rate slowed the growth a lot, the population still overshot the carrying capacity. We would expect the population to decline the next year. P3 = P2 + 1.50(1 P2/1000) P3 = 1018 + 1.50(1 1018/1000)1018 = 991 Calculating out a few more years and plotting the results, we see the population wavers above and below the carrying capacity, but eventually settles down, leaving a steady population near the carrying capacity.  Example: On a neighboring island, the growth rate is even higher about 205%. Calculating out several generations and plotting the results, we get a surprise: the population seems to be oscillating between two values, a pattern called a 2-cycle. While it would be tempting to treat this only as a strange side effect of mathematics, this has actually been observed in nature. Researchers from the University of California observed a stable 2-cycle in a lizard population in California.  Taking this even further, we get more and more extreme behaviors as the growth rate increases higher. It is possible to get stable 4-cycles, 8-cycles, and higher. Quickly, though, the behavior approaches chaos (remember the movie Jurassic Park?).  Exercises Skills Marko currently has 20 tulips in his yard. Each year he plants 5 more. Write a recursive formula for the number of tulips Marko has Write an explicit formula for the number of tulips Marko has Pam is a Disc Jockey. Every week she buys 3 new albums to keep her collection current. She currently owns 450 albums. Write a recursive formula for the number of albums Pam has Write an explicit formula for the number of albums Pam has A stores sales (in thousands of dollars) grow according to the recursive rule Pn=Pn-1 + 15, with initial population P0=40. Calculate P1 and P2 Find an explicit formula for Pn Use your formula to predict the stores sales in 10 years The number of houses in a town has been growing according to the recursive rule Pn=Pn-1 + 30, with initial population P0=200. Calculate P1 and P2 Find an explicit formula for Pn Use your formula to predict the number of houses in 10 years A population of beetles is growing according to a linear growth model. The initial population (week 0) was P0=3, and the population after 8 weeks is P8=67. Find an explicit formula for the beetle population in week n After how many weeks will the beetle population reach 187? The number of streetlights in a town is growing linearly. Four months ago (n = 0) there were 130 lights. Now (n = 4) there are 146 lights. If this trend continues, Find an explicit formula for the number of lights in month n How many months will it take to reach 200 lights? Tacoma's population in 2000 was about 200 thousand, and has been growing by about 9% each year. Write a recursive formula for the population of Tacoma Write an explicit formula for the population of Tacoma If this trend continues, what will Tacoma's population be in 2016? Portland's population in 2007 was about 568 thousand, and has been growing by about 1.1% each year. Write a recursive formula for the population of Portland Write an explicit formula for the population of Portland If this trend continues, what will Portland's population be in 2016? Diseases tend to spread according to the exponential growth model. In the early days of AIDS, the growth rate was around 190%. In 1983, about 1700 people in the U.S. died of AIDS. If the trend had continued unchecked, how many people would have died from AIDS in 2005? The population of the world in 1987 was 5 billion and the annual growth rate was estimated at 2 percent per year. Assuming that the world population follows an exponential growth model, find the projected world population in 2015. A bacteria culture is started with 300 bacteria. After 4 hours, the population has grown to 500 bacteria. If the population grows exponentially, Write a recursive formula for the number of bacteria Write an explicit formula for the number of bacteria If this trend continues, how many bacteria will there be in 1 day? A native wolf species has been reintroduced into a national forest. Originally 200 wolves were transplanted. After 3 years, the population had grown to 270 wolves. If the population grows exponentially, Write a recursive formula for the number of wolves Write an explicit formula for the number of wolves If this trend continues, how many wolves will there be in 10 years? One hundred trout are seeded into a lake. Absent constraint, their population will grow by 70% a year. The lake can sustain a maximum of 2000 trout. Using the logistic growth model, Write a recursive formula for the number of trout Calculate the number of trout after 1 year and after 2 years. Ten blackberry plants started growing in my yard. Absent constraint, blackberries will spread by 200% a month. My yard can only sustain about 50 plants. Using the logistic growth model, Write a recursive formula for the number of blackberry plants in my yard Calculate the number of plants after 1, 2, and 3 months In 1968, the U.S. minimum wage was $1.60 per hour. In 1976, the minimum wage was $2.30 per hour. Assume the minimum wage grows according to an exponential model where n represents the time in years after 1960. Find an explicit formula for the minimum wage. What does the model predict for the minimum wage in 1960? If the minimum wage was $5.15 in 1996, is this above, below or equal to what the model predicts? Concepts The population of a small town can be described by the equation Pn = 4000 + 70n, where n is the number of years after 2005. Explain in words what this equation tells us about how the population is changing. The population of a small town can be described by the equation Pn = 4000(1.04)n, where n is the number of years after 2005. Explain in words what this equation tells us about how the population is changing. Exploration All the examples in the text examined growing quantities, but linear and exponential equations can also describe decreasing quantities, as the next few problems will explore. A new truck costs $32,000. The cars value will depreciate over time, which means it will lose value. For tax purposes, depreciation is usually calculated linearly. If the truck is worth $24,500 after three years, write an explicit formula for the value of the car after n years. Inflation causes things to cost more, and for our money to buy less (hence your grandparents saying "In my day, you could buy a cup of coffee for a nickel"). Suppose inflation decreases the value of money by 5% each year. In other words, if you have $1 this year, next year it will only buy you $0.95 worth of stuff. How much will $100 buy you in 20 years? Suppose that you have a bowl of 500 M&M candies, and each day you eat of the candies you have. Is the number of candies left changing linearly or exponentially? Write an equation to model the number of candies left after n days. A warm object in a cooler room will decrease in temperature exponentially, approaching the room temperature according to the formula  EMBED Equation.DSMT4  where Tn is the temperature after n minutes, r is the rate at which temperature is changing, a is a constant, and Tr is the temperature of the room. Forensic investigators can use this to predict the time of death of a homicide victim. Suppose that when a body was discovered (n = 0) it was 85 degrees. After 20 minutes, the temperature was measured again to be 80 degrees. The body was in a 70 degree room. Use the given information with the formula provided to find a formula for the temperature of the body. When did the victim die, if the body started at 98.6 degrees? You will either need to guess-and-check answers or your teacher will need to teach logarithms. Recursive equations can be very handy for modeling complicated situations for which explicit equations would be hard to interpret. As an example, consider a lake in which 2000 fish currently reside. The fish population grows by 10% each year, but every year 100 fish are harvested from the lake by people fishing. Write a recursive equation for the number of fish in the lake after n years. Calculate the population after 1 and 2 years. Does the population appear to be increasing or decreasing? What is the maximum number of fish that could be harvested each year without causing the fish population to decrease in the long run? The number of Starbucks stores has been growing since they first opened. The number of stores, as reported on their corporate website, is shown below. Carefully plot the data. Does is appear to be changing linearly or exponentially? Try finding an equation to model the data by picking two points to work from. How well does the equation model the data? Try using an equation of the form  EMBED Equation.DSMT4 , where k is a constant, to model the data. This type of model is called a Power model. Compare your results to the results from part b. YearNumber of Starbucks stores19908419911161992165199327219944251995677199610151997141219981886199924982000350120014709200258862003722520048569200510241200612440200715756 Thomas Malthus was an economist who put forth the principle that population grows based on an exponential growth model, while food and resources grow based on a linear growth model. Based on this, Malthus predicted that eventually demand for food and resources would out outgrow supply, with doom-and-gloom consequences. Do some research about Malthus to answer these questions. What societal changes did Malthus propose to avoid the doom-and-gloom outcome he was predicting? Why do you think his predictions did not occur? What are the similarities and differences between Malthus's theory and the logistic growth model?  http://www.bts.gov/publications/national_transportation_statistics/2005/html/table_04_10.html  http://www.eia.doe.gov/oiaf/1605/ggrpt/carbon.html  http://users.rcn.com/jkimball.ma.ultranet/BiologyPages/P/Populations2.html  http://www.starbucks.com/aboutus/Company_Timeline.pdf retrieved May 2009      PAGE 6 Growth Models  PAGE 5 Growth Models  PAGE 1 David Lippman Creative Commons BY-SA  EMBED MSGraph.Chart.8 \s   EMBED MSGraph.Chart.8 \s   EMBED MSGraph.Chart.8 \s   EMBED MSGraph.Chart.8 \s   EMBED MSGraph.Chart.8 \s   EMBED MSGraph.Chart.8 \s   EMBED MSGraph.Chart.8 \s   EMBED MSGraph.Chart.8 \s   EMBED MSGraph.Chart.8 \s   EMBED MSGraph.Chart.8 \s   EMBED MSGraph.Chart.8 \s  Linear Growth If a quantity starts at size P0 and grows by d every time period, then the quantity after n time periods can be determined using either of these relations: Recursive form: Pn = Pn-1 + d Explicit form: Pn = P0 + d n Exponential Growth If a quantity starts at size P0 and grows by R% (written as a decimal, r) every time period, then the quantity after n time periods can be determined using either of these relations: Recursive form: Pn = (1+r) Pn-1 Explicit form: Pn = (1+r)n P0 Logistic Growth Pn = Pn-1 + r ( 1 Pn-1 / K) Pn-1    ; = > s u v        ) ?    P Q S T W Y Z q s t w y z  hNhXrT5hhXrT5 hhXrT hXrT6H* hXrT6hhXrT6H*hhXrT6hY-hXrT0JhXrTK    P Q q gd & F @@^@`gdiT P^`PgdiTq ss"w$&') !25>@ADFGPSdgpqlno$h_hXrT6jhXrTUmHnHu h9hXrT hXrT6haH# hXrT6H*hhXrT6H*hXrThhXrT6H >pq  Cgd_gdaH#gd9gd+,<M@JefBCDLfgy{|023TUabӻӲӪӪӪӜ hPzhXrT hXrT6H*hhXrT6h{hXrT0J hkhXrThhHhXrT5 hXrT6hXrTjha"UjhaH#UmHnHuhaH#jhaH#U haH#hXrT;CD./>?  bchlptx| $Ifgdkgdkgd_  UV_`@AB\]^_]^JLMTUVXY\^_aghxz{޽޽ަޗjhXrTUmHnHu hPzhXrTjhXrTUj/{M hXrTCJUVaJjhXrTU h<hXrTjhXrT0JUhf\hXrT0J hkhXrThXrT hXrT6H*hhXrT6 hXrT6hhXrT6H*6`gdkFf $Ifgd<FfZ $Ifgdk`aTU9:JUhix !!!!1"2"" & F 0^`0gdiTgdLgdk{ 2":"""""# # ###########$#4#6#7#B#D#r#t#u#G$H$I$K$L$$$$$O%P%n%o%D'F'G'e'g'h''''ͭha" hChXrT hLhXrThKhXrT5hKhXrTH* hkhXrThhXrT6H* hPzhXrT hKhXrThthXrT0J hw6H* hXrT6H*hhXrT6hw hXrT6hXrT:""##$#%#4#D#E#r###G$$$O%P%o%&&''''(gd18gdk & F @@^@`gdiTgdKgdtgdL'''''''''''((((( ('()(*(.(0(1(8(:(<(G(I(K(Q(S(T(U(g(r(((())))P)R)S)Z)\)])r)t)u)|)})~)[*e****+0++++++,,,,,,, h2hXrThh$h&Z` hXrT6jhXrTUmHnHuh18hXrT5 h18hXrT hXrT6H*hhXrT6hXrT hPzhXrTG((U(V(((())P)r)))**++++,B,r,,,,,,gd2 dgd18gd18gdk,,, ,8,:,;,<,@,B,D,E,L,N,O,Y,[,\,],a,h,j,k,l,p,r,t,u,|,~,,,,,,,,,,,,,,,,,,,,,,,<->-@-E-G-I-J-N-W-Y-[-`-b-d-e-i-r-t-v-{-}----. hXrT6H*jhXrTUmHnHuh2hXrT6H* hXrTH* h2hXrT hXrT6H*hhXrT6hXrTL,<-W-r---..n/o///d0e0z0{000112233_3`34gdZ `gdJgdJgd` gd2...n/o/p////////////0a0b0c0e0g0h0k0m0n0o0p0s0t0v0w0x0y0z0{000000¾¹²²££x²q²ihBohJH* hBohJhJH*ehr hBohJH*ehrhJehrhBohJehr hhJ hJH*hbVhJ haH#0Jjha"UjhaH#UmHnHujhaH#UhaH#hXrT hXrT5h2hXrT5)000000000000000011P2R2Z2\2]222222222222222`3h3%4&444ɻ|ukjhXrT0JU hXrT6H* hXrTH* hZ hXrThaH#hZ hXrT6 hXrT6H*hhXrT6 hXrT6hXrTh{hXrT0J hJ0JhJH*ehr hBohJH*ehrhJehrhBohJehr hhJhJ*4455555666N6j6k666C7D7E799:::::&;7;8;gdHgd+tgdlgdZ 4555:5;55555555555555555555555555566 66666K6L6N6O6f6g6h6i6j6666667ƼjjhtSQhXrTEHUj#M hXrTCJUVaJjhXrTU hXrT6 hlhXrT hXrTH*ha"hXrT6H*ha"hXrT6 hXrT6H*hlhXrTH*hZ hXrT6hDhXrTH* hXrT6H*hhXrT6hXrT577777797:7D7E7::<:>:?:::::::::::::::::::::::;&;*;5;7;r;s;t;u;;;;;;;;;;Ю hhXrT hlhXrThi hXrTH*hHhXrTH*hHhXrT6H*hHhXrT6hhXrT6 hXrT6hbVhDhXrTH* hXrT6H*hlhXrTH* hXrTH*hXrT hXrT6H*68;u;;;;;<M<N<====D>j?k?l?m?n?o?????gdZ4gd_ & F @@^@`gdJgd`  & FgdigdlgdH;;;;<<!<==k?n?o?????????????????]@{@@@PCQCYC\CjCkCwCxCCCCCCCCCCCCCCCCCDD1D2DhhXrT6 hXrT5jhXrTUmHnHuhZ4hXrT6 hZ hXrT hXrT6hhXrT6H* hZ hJhJ hXrT6H*hhXrT6h*#hXrTjh0QUmHnHu;?OCPCCCCCC`DaD~DDEE>G?GGGGG H HHHHHH $Ifgd\;gdGgd_gdwqgdZ42DOD^D`DaDbDyDzD{D|D}D~DDEFFFGGGGGGG0G2G?GAGBGCGEGGGIGUGWGXG^G`GaGbGgGhGGGGGGGGGGGGGGGGGG hGhXrT hXrTH*h%d hZ hXrT hXrT6H*hhXrT6 hXrT6h{hXrT0Jjdha"UjhaH#UmHnHuhaH#jhaH#U haH#5 hXrT5hhXrT5hXrT:GGG HH'H(H[H\HSIUIVIWI_IlJnJoJpJrJtJvJJJJJJJJJJJJJJJJJJJJJJJJJJKKKKKKKKKKKKKKKKKKLLLþòþòþîʧ h0Q6H*hbV hXrTH* hZ hXrT hXrT6 hXrT6H*hhXrT6h{hXrT0JhgUh0QjhXrTUmHnHu hGhXrThJhXrTBHHHHH H"H%H&H(H,H0H4H8Hr?rqrrrsrrrrûûûûûûûûûûûûûûûûûûݷ hlhJ h<hJjhJ0JUhJh]hXrTCJaJ hkhXrThkCJaJhgU hkhkhXrT hUQ6hUQjhUQUj!hxahUQEHU=nnnnwnn $Ifgdkkd$$$Ifl0p &'' 0644 la pytgUnnnnwnn $Ifgdkkd%$$Ifl0p &'' 0644 la pytgUnnnnwnn $IfgdkkdE&$$Ifl0p &'' 0644 la pytgUnnnnwnn $Ifgdkkd'$$Ifl0p &'' 0644 la pytgUnnnnwnn $Ifgdkkd'$$Ifl0p &'' 0644 la pytgUnnnnwnn $Ifgdkkd($$Ifl0p &'' 0644 la pytgUnnnnwnn $Ifgdkkd=)$$Ifl0p &'' 0644 la pytgUnnnnwnn $Ifgdkkd)$$Ifl0p &'' 0644 la pytgUnnnnwnn $Ifgdkkd*$$Ifl0p &'' 0644 la pytgUnnoownn $Ifgdkkdw+$$Ifl0p &'' 0644 la pytgUoo oownn $Ifgdkkd5,$$Ifl0p &'' 0644 la pytgUoooownn $Ifgdkkd,$$Ifl0p &'' 0644 la pytgUoo!o&ownn $Ifgdkkd-$$Ifl0p &'' 0644 la pytgU&o'o,o1ownn $Ifgdkkdo.$$Ifl0p &'' 0644 la pytgU1o2o7os?sAsSsTsZs[s\s]s_sasnssssssssssssssssssʶʶjAhJUj,wM hJCJUVaJj2hJUjSwM hJCJUVaJjhJUhR{ h[0Jjh[0JUh[ha"0JmHnHu hJ0JjhJ0JUjh!Uh!hJ hg^ShJ1ssssssssst t(t)tHtIthtittttttttttugdaH#gd18gd2gdgdGgdB sssssstttt t t$t%t&t't)t*tDtEtFtGtItJtdtetftgtitjttttttttܶܟ܈qijXhJUj9cM hJCJUVaJj4whJUjawM hJCJUVaJjnhJUjswM hJCJUVaJjchJUj*wM hJCJUVaJjXhJUjȓwM hJCJUVaJhJjhJUjMhJUjuwM hJCJUVaJ$ttttttttttttttttttuuu%u&uRuSuuuuuuuuuuuuuuuuuuuuܶܦ{v{oܗܟ{voܗv hJ6H* hJ6hhJ6H*hhJ6haH#hJ6H*haH#hJ6 haH#hJhaH#hJ5jhJUjh{M hJCJUVaJjhJUju?{M hJCJUVaJhJjhJUjhJUj/wM hJCJUVaJ+uuuuuuuuuvvvvvvvvvv w!w"w#wgdJgdaH#uuuuvv vvv1v2v_v`vvvvvvvvvvvvvvvvvvvvvvvvvvvvvwwwww wwwwwwwwwww!w"w#wh- hJ6H* hZ hJ hJ6hhJ6H*hhJ6hJhJ6H*haH#hJH*haH#hJ6H* haH#hJhaH#hJ5hJhaH#hJ6;9 0&P1h:p[/ =!8"8#$8%8 `!@C._"a.^&nxZ]LTG>.˂d!JD7^'$5j,ZTEAKMHJC4VCJJ}hL }H[MՇ&4i 3sΎw"^rvf3s~f̝!_4T _]_[c0 c OYyRR>%H>3D_[_j6Q wXEBq \B$-f"VwF[7;(C䭸ey)fN<(y8tHgP~ll )_4),Yw #_#:TݛeLєٲjhi"OH8a:ƭʚ65QLaoRåd}V |D +f}m!#Ḟyzucr==.L!efjC{Hc+"u+"{x/+}c7vSHc"u"<ݞ>wiw~D.`~Dx!+}sAH 𶫱\:Wr6()7G|E>Ed le2ޥjK}ݖ1zB(亇>@ #yFA M*t29U8,l`^P >?< .Ut8hUZұAZO:ꈑ:btt&:žtT9x3Ezמ37ژ1Θl6w.sGPm2IeV*@*;}e. U AG˱*ss9Q y^h~˼}wF3}W3f]v: 1mÓ[-iNrh$J90Q7/Ke0}Gtq!"] M.yE 0889\{7ÃϧA;9z;9l0|a4{p<ߚFt2yoDx(C|=hn玛x|;屺,x]_(}[PdanZCsKeoho" 38#!: nsSw.sA`5>&|-A _N7s6g5ߤ Yb^CoY.$1dߣ xj&ټ4s*%&1 wǴ;˲MLbC/*Yюû7S]lȰR'Fw&Gf@q}O}-Þ͖%Xǖbpd\ܺIk<&6Ř[%.NK^bK%Tb%+QiNbkXz$/~ IlHbjJ\?=q'k~u'^t=_CEŢ b@F[6gDɱo#Is%2,1vRj"u^>}o_z* Kr)jgU%ֱOg]Ifc:[Zb4uN͛t9,dʺ3YC^~=!ds}~y'a1߱VYK++kVXiJVp뜘9aJrGxsN1zχp-afXgr$# ͑J2rȊ3Ksq;SQ^{"]Mm:6%X9elfc?>:z=lo"h `XE|r/-F0y/y `!PLt9qvs)/^&xZ]lTE>n?(Ͷ)((?v +b*-%j!jm 1&D>hO0!>`T (cbZI=gnewf93s;XPq`= ÷Uwo\",h;JW HTnG)C@J]ݲq զ6(CP^jj`6KQP,T>V[iLWTsCMR2:)t&P_1(U(!(sP Qjuǜb|dM({'U&]l_'FǮc'!| m|{h0O|a(OĸY%κ߻{~:lZ6 i#6Lf(Pb(UJ=bX&|(C|6)LI7cI1-erV9gؠO`هߒ]k{ }' }o3G }/2 }Ü2#Id?hAC?h 1~A-.@{EyQ$2۲댢 -ddgP}t=Ӟgbb冯E Zo-ϧlMרH:kQVlTZ,t#׋\? ,c^~shkFفr+1lGMy9F+ncCY5 ڮrfGE9(mPQbhۈ嘮DrQ1ʘv):/xѶLQ|ܧ8wYcAOl=ȰH--ﶌS$g<|/64FY2ֽCDxW}r\0V>gC&,-pog}]0-\1]ngGz{ӁG܁GΈ9pȹ$d4/c.qJ\fYwkFM6TCv"k5ƴ@Hs<&V.aL-ӹb:g~!Z]K/%ꮥRܵ',޿gpݣ3Up!&$?j=B; _)?0ʊBdEqổ0I|$LqO[zdD1/dRᵲe5wKt;[bʙ]hHIGwdiKCQ-o; q߸# 818RH)ܮ:)K e6N\Licik"=6嘻e֫^%PX֪VEU"-RX*5bƈ#SX\aqTA *lPaC R>rV3=ϞZ2~שgFq\9i؆(xEs4cKFEZZj#ju+".v-=ziEf/3PK6S)ivۤZGs:{ZG:ZG>:ZGq:[\Y7\~8~2+W~?gȢuEC4M -z Vv | /c|2+oT;gשGʼpre$&: HHHDC$s1uve׸(-fm-v{ۺuuvT bd QPZ9Bsn`~-[(w@觹=SiP}ZI /OIY[75`! H`v?N/($G*8^& x[}hӝ8b?R;Α.H"*mD,bV$[1"Pj Je HK(DMi`bMӸϔ37oƻul/tŻ}oޛyovwfe@ 2\_ x hZ׽/`_d? )pA$R%"(|P"ۗeW3 ځ@;.[Dfy@u6b4fŏ-=Dڟ uеMT,Q(;&eZ=*yV;j(Pyii \CQMH}Tv /רmmw" ,2rɔŦ]0 >Y3_w2{~Jͫ7x~eY/CVp}2 ŖsnlQq}R9lۏ67vN=أxs`mzj W(nw5\J^q^ ċH:s~š|M 呦]yXg4i^_Z1)qdی\zOۈ'ZVY:^Mam\ c#Swj|G;?sʧO}2wkn߯5SJjY?4_W4Sy/WUT+Par+7#!rJ>d[v#U!A:S&g74=~橍J{jMS3 -wNir\ˍCZ.hߡzێi-vSZ{+>W?yi{?2"Jl )m]H'~D\$Oyx}cQHD~DhY()Q"'Pz Q~>X>9"G/ Fz|B4JO!2/b q)Dz|EMEdb.~"uaآFP>H V · Eg=+%v=ɽ䡳/Όs^9RVMCDHOh:gHΙ:[5I]Cܦ' :C|Ry>y9$O7B|JOHnC1|v{MIiF>m^%̸\0`kQo>6˱u7o:-[`~9Ki/޷}G\{ߵb;%mǷ;ݽU?_66Hag9'w5j]n0z$}pkoۉ{A_$F20 ߹Unq0UZ߁6bw~^1cm2}3%y!ezȼ}Xߓdî4kYorqƃuQ5ŗw(O/:R"'E(?-*G<5}honΨh}A f~7Qe4u mrjITyD~-xwG{*|wx%36DKne -x{4кRmuJP&~CG{ >/#2˪y}XcQxS=oy#c_k{gM`!upiDӗy&^&lx[hTWpνwlMR>`6 hnbѰ|)Jh!.HV)"J a?QXRMΜ{ݳǻ%ar̜33gg~`{I1CMol_Lj 9o{:'7!" " _BlZ@{PnDwQݲ Rb E(n!ɳ n-;ܷ ūPeY|_SwyV\/O&xBBBejnҋV("9Gաn@hcN xgj񸫛xD-IAeOa:SQ1SAUgG!3ؠc?6{iYj^?||%/@^e#G- (RPp$.iMN:CVZU+y;zr {Mf{/T#tϗe8{%|<0lNv/c>O=mSw 8;z)Ԥde,Λڒ%)? 6o HwSq9k%<{YK$g1VyBG87w cYtl[ʤ{ddJni6GGz[ʖGaB<7Ɣ=b]C(! Eߡ_!y,:!^#tHu95ȉΊ.A=$5W%;x FoQ.чs lkgcYJtcFULU6zT a>:t}3{Ok?&=.ī.9}Uםr)đG*Dj_UdIHCڋlK=^/@:I׃k4>2؊å#;nȦh.Xc"TWԟ;^PЊ1>X1T`?.17e-iyW<&Ѝ,}8&rs3_r_#>*^/PSD̓ or!Pl\wi [M ,,֦䑅I7^moivLaTv轎]sggw1ϝosԺshh`i3x~=6|<tQ>T>Ͼ#éG:2,nQȠތ#q4V;XE]n4MbZSkB~si1viae^ԝ7 hZԥ^6Vg%gmyM~96TqY=Yʽs>ྦX>8N6o'&qNC A*2^W3JP9\["(vX dWuقŶz{t{-hh_Ж㔰 51?BtձY ٜkwłR1Y~e۩*c .lVJchr|B-5X/;:|b~w+;Hf qK 1GiA (5bA38VKso)eujqSܨm⣚bU\zx36^uGҨX91By)~JRoi- ސ2$ːL* >5FPV=zB~U>4yB'4y&o͚YjZM^n˜fuߡ;4yB'4yR'5&|\Oi)M>g4yZ5&M.WePYL){ֶ=/\϶@2b fzSqρh}N/i=NX[+Qmmb?zTQ-vZF x˧́~.7e|}0/Bz^>_C A2|JlaO"qPC^ 0Ec Ƙh'c9ƤG?+I@x^~!ŏ#\@x^~1yK8 o8 cQ[ܾ۲BW բ˜7 DG]=I{V)=5}]Z 3~D6EBcv g}3q>kCCGFs.8Rۇ)1wG>5Q~3fH/x4e;gP 8A=ma}۷ѳu^Z'ľ_9IW܋}ңhKhWqO?~b|#9]o⿅Lf[P巜}g{,*Ȑk@޼P -.[Ao-,D5MV;cKM oE'!·m2}OkqϾ!JYٔn΃:9T7hu*} [b_!Ƶۚ{SuΠW(o#7y9kut1v˱ Z~^ym+bl: ŶaX*eVۖ糚VVLn-!9{s2?j T-ۮJ칮ҷ$WQGzYKU<n֪Yd#O(,Gd#ORJȇOC$~=ax׬r>'׸汮޳ǂS`ޭ,zBo[3[ٯUA}U>ÜG{Ο ̡G4&Ӛ|Z5y\kyM Mɗ4yRqKFEؖ}w. 9b >3xs J[*9mZs-mJ67굹hhhhhhIP@_k_p]:^/@3Jl8e : iaw椏"2G/Sln5^:^E|9H_&G9# {]N(ֈL>w7h qZ(;po˹Owy1Y}8 vY~M}8G>^V|2h2c§ U WA;福K>}\$o*>.rY1[$ w@; -~-sxب-^RmYHjѳ0Vz*+현 oh;EaywA)du8X#+K' >[8''2w' [|rsk3t,G6 /(Fl̥~}:\w+mL,\.,hĞO# }>95 Qfis'r'8l'_s.8|r>,gɹK#K9C 'OVEs't(8q BfgHNgg{SLc0w|@cvIIZgu)"ax>p/F}?畫: ʾXMr߿~E[Vtwn>^+ Eynԏ{&\Ycu,@0;1w+7}vΰC 6 2䪡}~,-.3XA 8$|S7¼װ|8DLV?WG%~0^[a·u12}?HsqcÄ3)$;NH "h~)SK h\{I7`Wp{ mDf:/s/gmT:[+k)ڠ+#[9OuFr1VW6b%5sl_e⥝ꪩMW3Dz[Ey%x }˶k5rt+-s/tX)-w.U#PnWuho[OB!>O`BPƱ9O~,GCbmQ/rbwO{ [=~6jנ<˶Q@[dIQsf_([ !b*Oh&Ú|@hnMޭ[4y&oMaLWyR?offMެ5y&}|Hi&Oh&ɯiqM>'5&Ojr1oJ2ep}5/<\d[܇I؂k}^a6Oٞ{ eH>62h7/eec=C:C}l0h죈l}gqH}>@zxޔ}kD>RކqA{A>u/[z'Z\E7B䍼}LxxL>h'y~ƣx>eU=ຍP.|xE|y~xx$ w@{ g)dFhSS|8' W$,_t??8{A}]>/d,5b*FFSmRQ6j=qlc1ctױ\4F{1Df^4F~sYqޫm9gQ>+0R >c!=ۯ$3}8ϑ޻q{#94Ϋ7y#-ԁGzs99s/%o S̬a7ߖvFM~d/s9T-2^&VxV H/C\0K@9wtg'yt>ξ@[eE7:=՛ŏ X]?WyO}ϟded3U_Q(_ET/`l Ȑk52?Sl6r -aw;`(hM%M4Ջ}}B!2zǻƗ:Ǟ3Dٗ)W =I*#(C|,NO+;3uI]K>Wmb)&'΁3 gzB'xכY?U7eqdzOSh\-hߥtL+Z]v>ao˂1|Kiq!"⢀fE\*~EmuZzNK҃ߜ޲CHF_cbZzʣf3rDRme5NnrMnCrLnCvKnHsJ.j Z+uNgCrw9ȵMZt#:nۙ{LI0<~yǘ=U#7E%%3ӵ)1RWY2@߁6,dhW_1/\>y~U;l^|'S{2pgC+Z|"\t; a w񟍟%PcYVA$&$a]R+$dm603b~#5 ƑpVA9QsyFAF W9HLp9@nTc~,I 7}1~q}̹2ZX5hv)ONh.cUf;vz#AzG)>im.R_jOjE(t­5w0?-*^`!R!4̈*9uj^^&4% x lVWڰ9*q>O(>A(ȏ:]0V%Se A4EAt#M1,13[H) Ss}n L5s9}\G$b@?[FQZ2*] I8_18 QPPpo%4TDžH3@&N =(S)I q9]H£裚|Dߖ\Q> 9.j qe gB:3 B'<>e He!ODG. }xkd+4 J£z(~;d҃Ox}Tk ݸߍ/M@YM@itS$}T ѷ:%ɀOtE2Gm;>uIv; ]GG^ ~o=@Ozy~$;> GG }{e\}6QQՂ|lu.wIv*! j#$!} sl܎k(n4orvIE[!V£㛼7~M${UV(ϭ(Q>}KS O#<>nA>~w `cH ce0NxHJ_d}Aq쟘l5!} [j5y 7C$ pxsIv<! GG;ǓmS?)HIJGG?Ӽ>wY|gr͑QM+9%*! j£:o }{ %٧&o <>3 0_|'Az/'EչX['sKoGx|-qS[℮&J]Jst5Ʊr}>A y:gQ.D CX%(e?ٯ|-#< Q=)-NH.'nX\{tyN:5t*^* VֿӢ57,s?&@=_g_>s|ֿЯxyGT~41RF:2eTXSe\1z0J7mx=/p@;sa:Gk:j5StһewYnY.zr[n˞=ޮgًs;R7㱧1ܶo~[xthgvnVcϐ`ofe_kcugkK w r[AAÃvIcgMrSeC!B|_̹EO"w?\S|腵"n7vW? &u 86 o W}[~o 7 he>C kgm~PBIŵX}m'|ʼ3[~>VsDx ڧVZ%VzLA\۫5߆j}$ijљ܅J#7ܑeӴwBEזݢӼ21 -;/V6S=_L8}%=C[BJcNma;6,#ч~i?,иY5(PaÕ^״zɊ ǎ]]w:Z1; [ϴj v9dB1W7LG {vRxNpɢ8xFjqrS eK{tƌ J;XsFr]hmͣmh[=5y&Vj1>rF?V#xS#9 sx+@{aF+.Wa|aaaDmFw@9i^x èó{n;W<-9\pg->\pg-=\pgg-<\pg-r<\pg-;\𫂟uhp/~õYg:"g-9\+u䰬rkO>+qr< )LygnųľwT.]4)'ÿTXk_+qΚV9,Ԑ蔴Ơ3}G/$|q0"J%8i)79#gTv%ڷOGQe4P bFP(I<yL_Ag̽gGxA^7Rϒ%M /%?t+R[2DJsC\#bV!#W5Xb&:a + h{EBth\5n B:..E awEDƗ׷yѐ؂Q P!B:>ƌv`V_/,s|eZ$Z6:=@e?G5XXg]N e߲=rR >#f=}܉>qKѼS7P֣V,\ssx\٦O3l_xض ,y|9Abi!)R9).^}LFe󖳮x\&H=7i2ۺ;>veoWʾQkV*\eSP ='ɜcλɾiPe+{\;C*^eTNeRv;>7j AK/t?%}姯c.Ng'^Czi~MO~zZ lgݚ͹J- ۄgFr1K/B`(x,3*7malCxg}aǾO;3T867g`g'5TFhv]Wы_ pHW'>N&>G*3.!Is1å @dRKjfW!u@mD:' -JF!VR e,N^\ZCqk1B%BRF93Wc0mxZ ȏ)gѨN!bUm0~GvJ>k"vFFW}؇Wcn^J/?b(k?<o}׆zף#(XSW+Ctmq3M_|,XO%6>W"٦oҺCH12¸i1 Ʊ>.H_(C+`?O.e_VzXP5`H@!α-F0Q&L!w[ҕ5r>w7 <v)8ns&s] ~jQS)Y~Io+\wIk{gL޻F7z'Y󝼚o-wӈA~Z3BJp$cJ{o@c(Ke<65O񾭟}܌{3RzETYHk/; Ҟ}܍A-e(Q1i }{r3{^>|<yLLѷ,{#r~%u/)C|=]_/r~:K<2ï7}w`ىl{1_c11EU'@~R#M&OFx}<))ʶ[ +`"=})gDT>=d1?=%}"&x9H>~{+6E߅7`G~re6Ί3ݖi~"(|fO[xK?cޣ?G@B|R4ʢU*z$.!+DAM,C~S -GY~h yK3 [kz3x5gvș E9c`F:|ud9q2Xז,熇3њwy>s?BxWU`Pr;ynw)ߕͭJ@'[};rUW5UWl:B\zn-unqw4[![!s|iMyØGuZńb<֗_(=0<һAhJCE-|i0jm9#$;;HQgĦѺ>lZ yԖsu^wK5XônqW(ejq~MDy?uRYťm$_]57p'oY!3Ѝy3b]7j_kqoTc?DOFww)w{_+[.*TK?R-4lDkE[WXoVY_[xjhg_7I_Ef8X͑s+xk){%8'b!즮xT7{顼xX2=e둾e¢Z=ml)ۮ+MHZkr%gbmu-ۡu;b-HՏ)CuhmҡM:4uǹgs#EbBέ1.εuL5U8L)ztx s<<#8Rq/#vvm&gƻqe׺(:8QgFwv-E- #*٣0gљUl>lh4/^ZG3gW.:uiu^ZG^?¥~yetKkeXŖ:ʍYE-u+YZ(gW沴ѯu^9ZG9@?뼲n>n&zr@wwFH0,fnM\z'rMޒKJzσfgOa~ Js{{=issN N²,7V8}=;N㨼/8}CaQf-,_7R{!תz7P#| 7v  ߓ98!<'*nH7SZx&{:VL6 ?m[Gn`!Z ]ˌ; 6+46^&( xZ]lT>v:1?5 t11 *K:vC Dl#Bpil!,A>OAHHVU * 1 ${3uˢu|g3s~fΙ;εH9/ AmͶXSA`kWjӿX\K8KHHeH>ԯo*X#>NH Tn q`>oz@q+ LF\nLv'ҳܶ6GXh*/EDm!/j K!GAT1.OMMA%!L6v +a_Ou躛-w&>Uv#ht/sɰD8 K|e}ŝZ\n_*qi[ϸ?"X N2ň','9z2#P(}+p+-X 8`:~.coie\^q9V_͓ʌg  Ѵ!%yc$ cyXԗ!PClx\&%)7yIaS{iϰA`C7gA ~5{ ~o1Q5+ J4iG3e ~' YQ?n ~Kd\K.z/KB!W-8 -gyǐilי:MG>c߷ K͈ncY{ lEt;-A*Y;m| bU;p.vDB6^sjh~c 8âzns08738ybmPjQ,{xqWknwX_n)=IIX5WIܭNbvކir 6l3#=TX>l6r9ݯ8ޝ}lFd+nFI\ G;|$v d#CIqW>}l|܅HXKN"P vγl>oxbٍiccY6;^Zb}'? c|<ī1y}L r{'9$q/9?F>"1E䢸If i7Wa_-c!2{ڒyݖ)[3ak /=+mzDG؏\R糜WAׁ 筗yg7z{3 %B {`?x15:>z)cmIt||:f yb>Yl8-#kB%c;}#/ax!% kpa;wr/ka#pwoo=ow~4ޮ䑬%0`}XR@Hn ֿpeIŞRt?o:U}-,F>)y#"^ZD'Z? CRڟ",Q[*|˯YEb.MG-fd{6O\mXԖ[SS^Tߔ<{rvcϞVʒEm>w}[Jν]eģo҈'jVwv@8isG6#} *qX[J1ōILY SӰ ۫ kQX¢ *lV*,fK>a1u)Ka %vVag6Q+l\aHQMp?G; f;?rf'?ֹ3wi.)=2 B#,NI|i޲3YuF_2u^N3Yu._0u^'N2Yu/ZϽܕg'}b2=UY !+A߂M}X%ڬq'`i&8e W#_'K%[&Os5wzy{w3#N4 RAVauq vc.8lOsg%>iPyJ|g[Ooj^¾Azk)-ɻ2 GML—\ӆ4QB( lF>ۭ?I+&P+2i˽C(8Dd7#S D  3 @@"?$$Ifl!vh55E5E5E5E5E5E5E5 E5 E5 E5 E5 E5 E#v#vE:Vl th#655Ealytkkd$$Ifl8,q @T#!h#EEEEEEEEEEEEE t0h#6888844 lalytk$$Ifl!vh55E5E5E5E5E5E5E5 E5 E5 E5 E5 E5 E#v#vE:Vl th#6,55Ealytkkd$$Ifl8,q @T#!h#EEEEEEEEEEEEE t0h#6888844 lalytk, Dd x{ b  c $A? ?3"`?2v  ![Kߎ{R `!J ![Kߎ{6^& xmhNG$$}H:)vzWvF8rڵĩR`' 8ih)N?mK𯀛MPlJ~D&u{ovVuZ5O3޼7{3"?^X4>wsRvj sTg@+"4!$n!3B+|o&ɄQב֮)P}^hdx=b;@} p[;M(C֭.dUL̡pꫡX \ڈP*]ճ/}Tc=7<֝j* p<ڍBw$<РYcV6VQr'nU߾z)GfnՂ?`bĎ}f̓\< C9_əoGy4?D\ۿmݨ!X_ X|ikJ纰xQzUaK5m*̂ڠ@ ™sA }zy,'9R7\S9{j>>0{<1{{bH(}܏t}01{?bEd(}P @x1bw]ҁP8sTGZ?7܏A'j>񘘂X"}@iGx a7K}iļܧsJCozk<"«|4o۽XBzhY?򘘂w3X"=#a7EJ/"|!o=ʻi"bEy[xWSn6,ۑM#ik݆e m&`rj߽-QE/"i,E >R'Ek+*Oy$>?!/tE,C~{ 'Xj@"zF@g‡^k>$ͨ:=/]2QE9cdI:}ue9q6Xזk,疇kKU#Ds㒈'ZZwۺ)æ݀-^-5IcKI'n6Բ5["h)\ie;~:\  !"#$%&'()*+,-./0123456789:;<=>?@ABCDEFGHIJKLMNOPQRSTUVWXYZ[\]^_`abcdefghijklmnopqrstuvwxyz{|}~3"! Root Entry\ F8Data WordDocument[jObjectPool^0878_1299918802=OF087087Ole PRINTF7CompObje  !"#$%&'()*+,-./0123458;<=>?@ABCFIJKLMPSTUVY\]^_`abcdefghijklmnopqrstuvwxyz{|}~ FMicrosoft Graph ChartGBiff5MSGraph.Chart.89q B""$"#,##0_);\("$"#,##0\)!"$"#,##0_);[Red]\("$"#,##0\)""$"#,##0.00_);\("$"#,##0.00\)'""$"#,##0.00_);[Red]\("$"#,##0.00\)7*2_("$"* #,##0_);_("$"* \(#,##0\);_("$"* "-"_);_(@_).))_(* #,I  &" WMFCM "lFB EMF""F, EMF+@XXF\PEMF+"@ @ $@ 0@?!@ @     !" !" !  Rp"ArialXX po_0ir i|0r|i&>0r| i 0r i0p i <+0vuU|z_@ܖ  ,5] ? ,E dv% % % % % % % % % % " !%   r3% " !%   r3% %   V0pppp&% p  6p666p&% ( p 666 6 >6>p6p666\6\6% % % " !% % %    R% % % " !% % %   Z% % % " !% % %   Z% '% &% (    V0% % % " !% % %   Z  V0 % % % " !% % %   ZH  V0.bH]H3H% % % " !% % %   Z^  V0DxI^s^I% % % " !% % %   Z5  V0O 5J5 % % % " !% % %   ZR!  V08l;R g!R6=!R % % % " !% % %   Z  V0% % % " !% % %   Z  V0% % % " !% % %   Z\  V0Bvv\{q\G\{% % % " !% % %   Zg  V0MRg|gR% % % " !% % %   Z)  V0(C#)>)% % % " !% % %   Zf  V0Lf{fQf% % % " !% % %   Z  V0% % % " !% % %   Z% % % " !% % %   Z% % % " !% % %   r3% % % " !% % %   r3% % % " !% % %   s4   T`~aUU@@~LT100%%%T`aUU@@LT110%%%T`a/UU@@LT120%%%T`aaUU@@LT130%%%T`FaUU@@FLT140%%%% % % " !% % %   r3% % % " !% % %   s4  TdL1UU@@LLT1992%%%%TdB1UU@@LT1996%%%%Td1UU@@LT2000%%%%Tdu1UU@@uLT2004%%%%% % % " !% % %   r3% % % % % % % " !% % %   WI  Tda\UU@@b\LTYear,%%% % % % % " !% % %   r3% % % % % % % " !% % %   p7  Rp"Arial %( p[w i4^00!(h i_X0!zL~kwtd0b00!!8c; 0hr 0~A 0AЁZ 0wc 0AnB 0dv% TZ&WMFC",UU@@,LlGas Consumption4%%0))%)<)))% ( % % % % % " !% % %   r3% ( % ( % " r3!  " !  ( " F4(EMF+*@$??FEMF+@     '' "Arial-"System---------'- ,-'- ,-- $<<<-< <<- <9<l9l<N9N</9/<9<<<<qq---'--- ,---'--- , 9---'--- , 9-l<-- $<i?l<o9l<i---'--- , 9iI $IfLiIlFiIf---'--- , 9cV $V`ZcVfScV`---'--- , 9Zc $cWgZc]`ZcW---'--- , 9Tq $qQtTqWnTqQ---'--- , 9Q~ $~NQ~T{Q~N---'--- , 9D $ADHDA---'--- , 9> $;>B>;---'--- , 9; $8;>;8---'--- , 95 $25852---'--- , 9, $),/,)---'--- , 9& $#&)&#---'--- , 9 $ ---'--- , 9---'--- , 9---'--- ,---'--- ,---'--- ,  2 $100 2 f$110 2 G$120 2 )$130 2 $140---'--- ,---'--- ,  2 11992 2 f1996 2 2000 2 2004---'--- ,-------'--- ,  2 Year-----'--- ,-------'--- ,z#! "Arial-2 xGas Consumption ------'--- ,---' ' 'ObjInfo Workbooke _1300702157 F087087Ole 6##0_);_(* \(#,##0\);_(* "-"_);_(@_)?,:_("$"* #,##0.00_);_("$"* \(#,##0.00\);_("$"* "-"??_);_(@_)6+1_(* #,##0.00_);_(* \(#,##0.00\);_(* "-"??_);_(@_)1Arial1Arial1Arial1Arial1Arial1Arial1Arial= ,,##0.00_ ` J ` J `  883ffff̙̙3f3fff3f3f33333f33333\R3&STU @$@(@,@0@4@8@<@ @@ D@ H@ L@ P@Marco[@[@@\@]@]@]@^@@_@ _@ `@ ``@ `@ a@ West>@LC@LA@?@North33333F@33333sG@F@33333E@WY@8v = > X43dOH  3Q MarcoQQQ3_4E4 3Q  WestQQQ3_4E4 3Q NorthQQQ3_4E4D$% M0!3O&Q4$% M0!3O&Q4FAu  3O; 3* @P@@#M43*Y@$@#M4% ) M3O&Q  Year'4% KMZ3Og&Q "Gas Consumption'4523  NM43d" 3_ M MM  MMd4444   FMathType 5.0 Equation MathTyCompObj 7iObjInfo9Equation Native :N_1306823146CF087087pe EFEquation.DSMT49q2DSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/ED/APG_APAPAE%B_AC_AE*_HA@AHA*_D_E_E_A   1182962==(1++r) 10   1182962 10 ==1++rr==  1182962 10 "-1==0.0208==2.08% FMathType 5.0 Equation MathType EFEquation.DSMT49qOle DCompObjEiObjInfoGEquation Native HJ9.lDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/ED/APG_APAPAE%B_AC_AE*_HA@AHA*_D_E_E_A  T n ==a(1"-r) n ++T r FMathType 5.0 Equation MathTy_1306824173F087087Ole NCompObjOiObjInfoQpe EFEquation.DSMT49q9lDSMT5WinAllBasicCodePagesTimes New RomanSymbolCourier NewMT Extra!/ED/APG_APAPAE%B_AC_AE*_HA@AHA*_D_E_E_A  P n ==P 0 n kEquation Native R*_1299683411% F08707Ole WPRINT^     +#t$%&'()*NM-./0123456789:;<=>?@ABCDEFGHIJKLrOPQRSsUVWXYZ[\]^_`abcdefghijklmnopq{uvwxyz~Iu u/ &" WMFC ,,;lzVBw EMF,;VU"F, EMF+@XXF\PEMF+"@ @ $@ 0@?!@ @     !" !" !  Rp"ArialXX po_0Ver Te|0r|Ve&>0r|Te 0rTe0pTe % +0pWdv% Rp"ArialXX po_0Ffr Df|0r|Ff&M0r|Df 0rDf0pDf % +0/=================dv% % % % % % % % % % % % % % % " !%   r@% " !%   r@% %   V0iiii&% i  6i666i&% ( i 666666G6G6X6X6i6i66f6f66z6z,6,6% % % " !% % %    R % % % " !% % %   S% % % " !% % %   S% &% (    6666B6f:66R6o666;n6^166666636W6z66666,b6O6s6J66<'%    V0% % % " !% % %   S  V0% % % " !% % %   S  V0% % % " !% % %   S  V0y9~4 ~% % % " !% % %   SB  V0(\BWB-B% % % " !% % %   Sf:  V0L Tf%{:fOQ:f%% % % " !% % %   S  V0ot% % % " !% % %   SR  V08l=RgR=% % % " !% % %   So  V0UZooZ% % % " !% % %   S  V0 % % % " !% % %   S  V01,% % % " !% % %   S;n  V0!TU;YPn;&n;Y% % % " !% % %   S^1  V0DxK^s1^FI1^% % % " !% % %   S  V0hm% % % " !% % %   S  V0% % % " !% % %   S  V0sxx% % % " !% % %   S  V0% % % " !% % %   S  V0v*{%{% % % " !% % %   S3  V0M3H33% % % " !% % %   SW  V0=jqWolWBWo% % % " !% % %   Sz  V0`zzez% % % " !% % %   S &NWMFC,,;  V0% % % " !% % %   S  V0% % % " !% % %   S  V061% % % " !% % %   S  V0"% % % " !% % %   S,b  V0HF|,MAb,wb,M% % % " !% % %   SO  V05iOdO:O% % % " !% % %   Ss  V0Y ss^s% % % " !% % %   SJ  V0|0d5J_J5% % % " !% % %   S  V0% % % " !% % %   S<  V0"V'<Q<'% % % " !% % %   S% % % " !% % %   S% % % " !% % %   r@% % % % % % % % " !% % %   (?K   T5V=UU@@5V Lhr=2.9 Chaos! 0..<3.3.% % % % % " !% % %   r@% % % " !% % %   r@% % % % " !% % %   sA  TT[UU@@[LP0%T` YUU@@ LT200%%%T`UU@@LT400%%%T`jUU@@LT600%%%T`UU@@LT800%%%Td.{UU@@.LT1000%%%%TdUU@@LT1200%%%%Td?UU@@?LT1400%%%%% % % " !% % %   r@% % % " !% % %   sA  TT7UU@@LP0%TTTx7UU@@TLP5%TX;7UU@@LP10%%TX7UU@@LP15%%TXU7UU@@ULP20%%TXP7UU@@LP25%%TX7UU@@LP30%%% % % " !% % %   r@% % % % % % % " !% % %   cO.  Tlmb"UU@@nbLXYears,%%%% % % % % " !% % %   r@% % % % % % % " !% % %   iS  Rp"Arial %$ p[wTe4^0#$!$hTe>0$!u L4gkwtd0b#$!!8c; 0hr 04g[ 0[8Z @wc 0[dv% Tz^UU@@z L`Population-)))%))% ( % % % % % " !% % %   r@% ( % ( % " r@!  " !  ( ( " F4(EMF+*@$??FEMF+@     '' "Arial-"Arial-"System--------------'- ,-'- ,-- $J==JJ=-=J =J=J- JFJFJFJFJzFzJfFfJQFQJ=F=JJJJhh---'--- , ---'--- ,9F---'--- ,9F--zJ  KPVp\VbhGntzLi_tQQQOWFUHzJ- $JvMzJ~FzJv---'--- ,9FKP $PGSKPNLKPG---'--- ,9FV $VYVRV---'--- ,9Fp\ $\l_p\sXp\l---'--- ,9FVb $bReVbY^VbR---'--- ,9Fh $hkhdh---'--- ,9FGn $nCqGnJjGnC---'--- ,9Ft $twtpt---'--- ,9Fz $z}zvz---'--- ,9FL $HLO|LH---'--- ,9F $---'--- ,9Fi $fimif---'--- ,9F_ $[_c_[---'--- ,9Ft $ptwtp---'--- ,9FQ $MQTQM---'--- ,9F $---'--- ,9FQ $MQTQM---'--- ,9F $---'--- ,9FQ $NQUQN---'--- ,9F $---'--- ,9FO $LOSOL---'--- ,9F $---'--- ,9FW $TW[WT---'--- ,9F $---'--- ,9FF $CFJFC---'--- ,9F $---'--- ,9F $---'--- ,9FU $QUXUQ---'--- ,9F $---'--- ,9FH $DHKHD---'--- ,9F $---'--- ,9F---'--- ,9F---'--- ,--------'--- ,$ ] 2 ` r=2.9 Chaos!  -----'--- ,---'--- ,----'--- ,  2 ;0 2 .200 2 .400 2 .600 2 s.800 2 _(1000 2 J(1200 2 6(1400---'--- ,---'--- ,  2 G0 2 e5 2 10 2 15 2 20 2 25 2 30---'--- ,-------'--- , 2 Years-----'--- ,-------'--- ,&e "Arial- 2  Population- -----'--- ,- --' ' 'CompObjXeObjInfoZWorkbook[[_1299683372!F0707 FMicrosoft Graph ChartGBiff5MSGraph.Chart.89q B""$"#,##0_);\("$"#,##0\)!"$"#,##0_);[Red]\("$"#,##0\)""$"#,##0.00_);\("$"#,##0.00\)'""$"#,##0.00_);[Red]\("$"#,##0.00\)7*2_("$"* #,##0_);_("$"* \(#,##0\);_("$"* "-"_);_(@_).))_(* #,##0_);_(* \(#,##0\);_(* "-"_);_(@_)?,:_("$"* #,##0.00_);_("$"* \(#,##0.00\);_("$"* "-"??_);_(@_)6+1_(* #,##0.00_);_(* \(#,##0.00\);_(* "-"??_);_(@_)1Arial1Arial1Arial1Arial1Arial1Arial1Arial1Arial= ,:,##0.00_ `  `  ` J ` J 883ffff̙̙3f3fff3f3f33333f33333\R3&ST U?@@@@@@ @ "@ $@ &@ (@*@,@.@0@1@2@3@4@5@6@7@8@9@:@;@<@=@>@Marco@@hor@ l'@&3@C:s@_@аQc@ @@ O9@  `t@ -@ "o!@_@ūmْ@9A~@x@j }@B>ǒ@=p+'@@rSz@5_֑@؋w@jH|@&ji_@1hs3|@)E@0@~7@AlDg@ West>@LC@LA@?@North33333F@33333sG@F@33333E@WY@8v = >X43d7L 3Q MarcoQQQ3_4E4 3Q  WestQQQ3_4E4 3Q NorthQQQ3_4E4D$% M0!3O&Q4$% M0!3O&Q4FA^u s3O 3*>@@#M43*@i@#M4%  7UM3O$&Q Years'4% KMZ3O>&Q  Population'4523  NM43d" 44% +QJvM73OV&Q  r=2.9 Chaos!'44  FMicrosoft Graph ChartGBiff5MSGraph.Chart.89q B""$"#,##0_);\("$"#,##0\)!"$"#,##0_);[Red]\("$"#,##0\)""$"#,##0.00_);\("$"#,##0.00\)'""$"#,##0.00_);[Red]\("$"#,##0.00\)7*2_Ole PRINT #,6ACompObjeObjInfo"$Iu  &" WMFCR )lzVBw EMF)"U"F, EMF+@XXF\PEMF+"@ @ $@ 0@?!@ @     !" !" !  Rp"ArialXX po_0Ver Te|0r|Ve&>0r|Te 0rTe0pTe % +0@dv% Rp"ArialXX po_0Ffr Df|0r|Ff&M0r|Df 0rDf0pDf % +0/=================dv% % % % % % % % % % % % % % % " !%   r@% " !%   r@% %   V0iiii&% i  6i666i&% ( i 666666G6G6X6X6i6i66666^6^636366s6s6% % % " !% % %    R % % % " !% % %   S% % % " !% % %   S% &% (     66Z66^663X666s6V '%    V0& ! % % % " !% % %   S  V094 % % % " !% % %   SZ  V0o@tEZotZE% % % " !% % %   S  V0  % % % " !% % %   S^  V0Dx4^s^/I^% % % " !% % %   S  V0% % % " !% % %   S3X  V0>Mr3CHX3mX3C% % % " !% % %   S  V0 % % % " !% % %   S  V0"8 3 % % % " !% % %   Ss  V0Yss^s% % % " !% % %   SV  V0<pAVkVA% % % " !% % %   S% % % " !% % %   S% % % " !% % %   r@% % % % % % % % " !% % %   ?   TV|UU@@VLpr=2.46 A 4-cycle 0...9..-..% % % % % " !% % %   r@% % % " !% % %   r@% % % % " !% % %   sA  TT[UU@@[LP0%T` YUU@@ LT200%%%T`UU@@LT400%%%T`jUU@@LT600%%%T`UU@@LT800%%%Td.{UU@@.LT1000%%%%TdUU@@LT1200%%%%Td?UU@@?LT1400%%%%% % % " !% % %   r@% % % " !% % %   sA  TT7UU@@LP0%TT 17UU@@ LP1%TTw7UU@@wL& WMFC )P2%TT7UU@@LP3%TTLp7UU@@LLP4%TT7UU@@LP5%TT!E7UU@@!LP6%TT7UU@@LP7%TT7UU@@LP8%TTa7UU@@aLP9%TX7UU@@LP10%%% % % " !% % %   r@% % % % % % % " !% % %   cO.  Tlmb"UU@@nbLXYears,%%%% % % % % " !% % %   r@% % % % % % % " !% % %   iS  Rp"Arial % p[wTe4^0!hTe0 !{ L4gkwtd0bx!!8c; 0hr 04g[ 0[8Z @wc 0[dv% Tz^UU@@z L`Population-)))%))% ( % % % % % " !% % %   r@% ( % ( % " r@!  " !  ( ( " F4(EMF+*@$??FEMF+@     '' "Arial-"Arial-"System--------------'- ,-'- ,-- $J==JJ=-=J =J=J- JFJFJFJFJzFzJfFfJQFQJ=F=JJJJ\\nn---'--- , ---'--- ,9F---'--- ,9F--J  P\nTPTPJ- $JMJFJ---'--- ,9FP\ $\L_P\SXP\L---'--- ,9Fn $nqnjn---'--- ,9FT $QTX|TQ---'--- ,9F $---'--- ,9FP $LPTPL---'--- ,9F $---'--- ,9FT $PTXTP---'--- ,9F $---'--- ,9FP $LPTPL---'--- ,9F $---'--- ,9F---'--- ,9F---'--- ,--------'--- ,$ S !2 Ur=2.46 A 4-cycle -----'--- ,---'--- ,----'--- ,  2 ;0 2 .200 2 .400 2 .600 2 s.800 2 _(1000 2 J(1200 2 6(1400---'--- ,---'--- ,  2 G0 2 Y1 2 k2 2 }3 2 4 2 5 2 6 2 7 2 8 2 9 2 10---'--- ,-------'--- , 2 Years-----'--- ,-------'--- ,&e "Arial- 2  Population- -----'--- ,- --' ' 'Workbookk _12996824211'F0707Ole PRINT&)T:("$"* #,##0_);_("$"* \(#,##0\);_("$"* "-"_);_(@_).))_(* #,##0_);_(* \(#,##0\);_(* "-"_);_(@_)?,:_("$"* #,##0.00_);_("$"* \(#,##0.00\);_("$"* "-"??_);_(@_)6+1_(* #,##0.00_);_(* \(#,##0.00\);_(* "-"??_);_(@_)1Arial1Arial1Arial1Arial1Arial1Arial1Arial1Arial= ,:,##0.00_ ` J `  ` J `  883ffff̙̙3f3fff3f3f33333f33333\R3&ST U?@@@@@@ @ "@ $@Marco@fffff@*jS@+PoO@Bn#@Wl@N@wZ@ @tR@ 4|@ uS@ West>@LC@LA@?@North33333F@33333sG@F@33333E@WY@8v = >X 43d7L  3Q MarcoQQQ3_4E4 3Q  WestQQQ3_4E4 3Q NorthQQQ3_4E4D$% M0!3O&Q4$% M0!3O&Q4FA^u s3O 3*$@?#M43*@i@#M4%  7UM3O$&Q Years'4% KMZ3O>&Q  Population'4523  NM43d" 44% QvM73Ok&Q &r=2.46 A 4-cycle'44  I Q &" WMFC hh%lz3B EMFh%U"F, EMF+@XXF\PEMF+"@ @ $@ 0@?!@ @     !" !" !  Rp"ArialXX po_0Ver Te|0r|Ve&>0r|Te 0rTe0pTe % +0dv% % % % % % % % % % " !%   r3% " !%   r3% %   V0]]]]&% ]  6]666]&% ( ] 66666t6t6]6]66666^6^636366s6s6% % % " !% % %    R% % % " !% % %   G% % % " !% % %   G% &% (    66866^9663:66;6s6;'%    V0% % % " !% % %   G  V094 % % % " !% % %   G8  V0oR#8Mt8#% % % " !% % %   G  V0 % % % " !% % %   G^9  V0DxS^$s9^NI9^$% % % " !% % %   G  V0% % % " !% % %   G3:  V0 MT3%H:3O:3%% % % " !% % %   G  V0% % % " !% % %   G;  V0!"U&;P;&% % % " !% % %   Gs  V0Yss^s% % % " !% % %   G;  V0!U&;P;&% % % " !% % %   G% % % " !% % %   G% % % " !% % %   r3% % % " !% % %   r3% % % " !% % %   s4   TT[xUU@@[xLP0%T`:UU@@LT200:%%%T`aUU@@aLT400%%%T`#UU@@LT600#%%%T`JUU@@JLT800%%%Td UU@@LT1000%%%%Td3UU@@3LT1200%%%%% % % " !% % %   r3% % % " !% % %   s4  TT+UU@@LP0%TT 1+UU@@ LP11%TTw+UU@@wLP2%TT+UU@@LP3%TTLp+UU@@LLP4p%TT+UU@@LP5%TT!E+UU@@!LP6E%TT+UU@@LP7%TT+UU@@LP8%TTa+UU@@aLP9%TX+UU@@LP10%%% % % " !% % %   r3% % % % % % % " !% % %   cC.  TlmV"UU@@nVLXYears,%%%&WMFChh%% % % % % " !% % %   r3% % % % % % % " !% % %   iG  Rp"Arial %# p[wTe4^0!c#hTe$a0#!5 LTkkwtd0b!c!8c; 0hr 0Tk[ 0[XZ @wc 0[dv% TzRUU@@z L`Population-)))%))% ( % % % % % " !% % %   r3% ( % ( % " r3!  " !  ( " F4(EMF+*@$??FEMF+@     '' "Arial-"System---------'- ,-'- ,-- $JJJ-J JJ- JFJFJnFnJWFWJ?F?J'F'JFJJJJ\\nn---'--- ,---'--- , F---'--- , F--WJ  \5n5555WJ- $JSMWJZFWJS---'--- , F\ $\_\ X\---'--- , F5n $n1q5n8j5n1---'--- , F $ |---'--- , F5 $15951---'--- , F $ ---'--- , F5 $25952---'--- , F $ ---'--- , F5 $25952---'--- , F $ ---'--- , F5 $25952---'--- , F---'--- , F---'--- ,---'--- ,---'--- ,  2 ;0X 2 .200 2 g.400 2 P.600 2 8.800 2 (1000 2 (1200---'--- ,---'--- ,  2 G0X 2 Y1X 2 k2X 2 }3X 2 4X 2 5X 2 6X 2 7X 2 8X 2 9X 2 10---'--- ,-------'--- , 2 YearsX-----'--- ,-------'--- ,v&7 "Arial-2 t Population------'--- ,---' ' 'CompObjeObjInfo(*Workbook _1299682248-F0707 FMicrosoft Graph ChartGBiff5MSGraph.Chart.89q B""$"#,##0_);\("$"#,##0\)!"$"#,##0_);[Red]\("$"#,##0\)""$"#,##0.00_);\("$"#,##0.00\)'""$"#,##0.00_);[Red]\("$"#,##0.00\)7*2_("$"* #,##0_);_("$"* \(#,##0\);_("$"* "-"_);_(@_).))_(* #,##0_);_(* \(#,##0\);_(* "-"_);_(@_)?,:_("$"* #,##0.00_);_(      !"#$%&'()*+,-./012347:;<=>?@ABCDEFGHIJKLMNOPQRSTUVWXYZ[\]^_`abcdefgjmnopqrstuvwxyz{|}~"$"* \(#,##0.00\);_("$"* "-"??_);_(@_)6+1_(* #,##0.00_);_(* \(#,##0.00\);_(* "-"??_);_(@_)1Arial1Arial1Arial1Arial1Arial1Arial1Arial= ,,##0.00_ ` J `  ` J 883ffff̙̙3f3fff3f3f33333f33333\R3&ST U?@@@@@@ @ "@ $@Marco@@\ Ac@d:tz@O-@XP@^YԚ@W}W@ W’@ ,@ dB%@ West>@LC@LA@?@North33333F@33333sG@F@33333E@WY@8v = # >X 43d7L  3Q MarcoQQQ3_4E4 3Q  WestQQQ3_4E4 3Q NorthQQQ3_4E4D$% M0!3O&Q4$% M0!3O&Q4FAu = 3O  3*$@?#M43*@i@#M4%  7M3O$&Q Years'4% wKMZ3O>&Q  Population'4523  NM43d" 444   FMicrosoft Graph ChartGBiff5MSGraph.Chart.89q B""$"#,##0_);\("$"#,##0\)!"$"#,##0_);[Red]\("$"#,##0\)""$"#,##0.00_);\("$Ole PRINT,/}:CompObjeObjInfo.0I Q &" WMFC hh%lz3B EMFh%U"F, EMF+@XXF\PEMF+"@ @ $@ 0@?!@ @     !" !" !  Rp"ArialXX po_0Zr Z|0r|Z&>0r|Z 0rZ0pZ % +00dv% % % % % % % % % % " !%   r3% " !%   r3% %   V0]]]]&% ]  6]666]&% ( ] 66666t6t6]6]66666^6^636366s6s6% % % " !% % %    R% % % " !% % %   G% % % " !% % %   G% &% (    6666^663666s6'%    V0% % % " !% % %   G  V094 % % % " !% % %   G  V0ot% % % " !% % %   G  V0  % % % " !% % %   G^  V0Dx^s^I^% % % " !% % %   G  V0% % % " !% % %   G3  V0M3H33% % % " !% % %   G  V0% % % " !% % %   G  V0"% % % " !% % %   Gs  V0Yss^s% % % " !% % %   G  V0% % % " !% % %   G% % % " !% % %   G% % % " !% % %   r3% % % " !% % %   r3% % % " !% % %   s4   TT[xUU@@[xLP0%T`:UU@@LT200%%%T`aUU@@aLT400%%%T`#UU@@LT600%%%T`JUU@@JLT800%%%Td UU@@LT1000%%%%Td3UU@@3LT1200%%%%% % % " !% % %   r3% % % " !% % %   s4  TT+UU@@LP0%TT 1+UU@@ LP1%TTw+UU@@wLP24%TT+UU@@LP3X%TTLp+UU@@LLP4%TT+UU@@LP5%TT!E+UU@@!LP6%TT+UU@@LP7%TT+UU@@LP8%TTa+UU@@aLP9%TX+UU@@LP10%%% % % " !% % %   r3% % % % % % % " !% % %   cC.  TlmV"UU@@nVLXYears,%%%&WMFChh%% % % % % " !% % %   r3% % % % % % % " !% % %   iG  Rp"Arial y%` yp[wZ4^0!`hZPo 0! Ldkwtd0b0!!!8c; 0hr 0d[ 0[XZ @wc 0[dv% TzRUU@@z L`Population-)))%))% ( % % % % % " !% % %   r3% ( % ( % " r3!  " !  ( " F4(EMF+*@$??FEMF+@     '' "Arial-"System---------'- ,-'- ,-- $JJJ-J JJ- JFJFJnFnJWFWJ?F?J'F'JFJJJJ\\nn---'--- ,---'--- , F---'--- , F--WJ  ,\%n('('''''WJ- $JSMWJZFWJS---'--- , F,\ $\(_,\0X,\(---'--- , F%n $n"q%n)j%n"---'--- , F( $%(,|(%---'--- , F' $#'*'#---'--- , F( $$(+($---'--- , F' $$'+'$---'--- , F' $$'+'$---'--- , F' $$'+'$---'--- , F' $$'+'$---'--- , F' $$'+'$---'--- , F---'--- , F---'--- ,---'--- ,---'--- ,  2 ;0! 2 .200 2 g.400 2 P.600 2 8.800 2 (1000 2 (1200---'--- ,---'--- ,  2 G0! 2 Y1! 2 k2! 2 }3! 2 4! 2 5! 2 6! 2 7! 2 8! 2 9! 2 10---'--- ,-------'--- , 2 Years!-----'--- ,-------'--- ,v&7 "Arial-2 t Population------'--- ,---' ' 'Workbook _12996815787+3F07 7Ole 5PRINT25X9"#,##0.00\)'""$"#,##0.00_);[Red]\("$"#,##0.00\)7*2_("$"* #,##0_);_("$"* \(#,##0\);_("$"* "-"_);_(@_).))_(* #,##0_);_(* \(#,##0\);_(* "-"_);_(@_)?,:_("$"* #,##0.00_);_("$"* \(#,##0.00\);_("$"* "-"??_);_(@_)6+1_(* #,##0.00_);_(* \(#,##0.00\);_(* "-"??_);_(@_)1Arial1Arial1Arial1Arial1Arial1Arial1Arial= ,,##0.00_ ` J `  ` J 883ffff̙̙3f3fff3f3f33333f33333\R3&ST U?@@@@@@ @ "@ $@Marco@@̏@Kvl@IOd@j -@.I@ks;@ lu9EB@ X]#>@ \U]@@ West>@LC@LA@?@North33333F@33333sG@F@33333E@WY@8v = #>X 43d7L  3Q MarcoQQQ3_4E4 3Q  WestQQQ3_4E4 3Q NorthQQQ3_4E4D$% M0!3O&Q4$% M0!3O&Q4FAu = 3O  3*$@?#M43*@i@#M4%  7M3O$&Q Years'4% wKMZ3O>&Q  Population'4523  NM43d" 444   FMicrosoft Graph ChartGBiff5MSGraph.Chart.89qI  &" WMFC ll$lz3B EMFl$U"F, EMF+@XXF\PEMF+"@ @ $@ 0@?!@ @     !" !" !  Rp"ArialXX po_0hr h|0r|h&>0r|h 0rh0ph d% +08Pdv% % % % % % % % % % " !%   r3% " !%   r3% %   V0]]]]&% ]  6]666]&% ( ] 6666.6.]6]66666^6^636366s6s6% % % " !% % %    R% % % " !% % %   G% % % " !% % %   G% &% ( N   6)666^Z6636-66s6N'%    V04h9NcN9% % % " !% % %   G)  V09C4)> )% % % " !% % %   G  V0o t% % % " !% % %   G  V0 % % % " !% % %   G^Z  V0D@xt^EsZ^oIZ^E% % % " !% % %   G  V0 % % % " !% % %   G3  V0tM3yH33y% % % " !% % %   G-  V0G-B-% % % " !% % %   G  V0"% % % " !% % %   Gs  V0Yss^s% % % " !% % %   G  V0lqq% % % " !% % %   G% % % " !% % %   G% % % " !% % %   r3% % % " !% % %   r3% % % " !% % %   s4   TT[xUU@@[xLP0%T`UU@@LT500%%%Td#UU@@LT1000%%%%TdQUU@@LT1500%%%%Td3UU@@3LT2000%%%%% % % " !% % %   r3% % % " !% % %   s4  TT+UU@@LP03%TT 1+UU@@ LP1%TTw+UU@@wLP2%TT+UU@@LP3%TTLp+UU@@LLP4%TT+UU@@LP54%TT!E+UU@@!LP6X%TT+UU@@LP7%TT+UU@@LP8%TTa+UU@@aLP9%TX+UU@@LP10%%% % % " !% % %   r3% % % % % % % " !% % %   cC.  TlmV"UU@@nVLXYears,%%%% % % % % " !% % %   r3% % % % % % % "L&WMFCll$ !% % %   iG  Rp"Arial f% fp[wh4^0!!hhx 0{! Llkwtd0b !!!8c; 0hr 0l[ 0[,Z @wc 0[dv% TzRUU@@z L`Population-)))%))% ( % % % % % " !% % %   r3% ( % ( % " r3!  " !  ( " F4(EMF+*@$??FEMF+@     '' "Arial-"System---------'- ,-'- ,-- $JJJ-J JJ- JFJzFzJWFWJ3F3JFJJJJ\\nn---'--- ,---'--- , F---'--- , F--J  \nufUC3&J- $JMJFJ---'--- , F\ $\_\X\---'--- , Fn $n}qnjn}---'--- , Fu $qux|uq---'--- , Ff $bfjfb---'--- , FU $QUYUQ---'--- , FC $@CGC@---'--- , F3 $/373/---'--- , F& $"&)&"---'--- , F $ ---'--- , F $---'--- , F---'--- , F---'--- ,---'--- ,---'--- ,  2 ;0 2 s.500 2 P(1000 2 ,(1500 2 (2000---'--- ,---'--- ,  2 G0 2 Y1 2 k2 2 }3 2 4 2 5 2 6 2 7 2 8 2 9 2 10---'--- ,-------'--- , 2 Years-----'--- ,-------'--- ,v&7 "Arial-2 t Population------'--- ,---' ' 'CompObj6eObjInfo468Workbook9 _1299679603I9F 7 7 B""$"#,##0_);\("$"#,##0\)!"$"#,##0_);[Red]\("$"#,##0\)""$"#,##0.00_);\("$"#,##0.00\)'""$"#,##0.00_);[Red]\("$"#,##0.00\)7*2_("$"* #,##0_);_("$"* \(#,##0\);_("$"* "-"_);_(@_).))_(* #,##0_);_(* \(#,##0\);_(* "-"_);_(@_)?,:_("$"* #,##0.00_);_("$"* \(#,##0.00\);_("$"* "-"??_);_(@_)6+1_(* #,##0.00_);_(* \(#,##0.00\);_(* "-"??_);_(@_)1Arial1Arial1Arial1Arial1Arial1Arial1Arial= ,,##0.00_ ` J `  ` J 883ffff̙̙3f3fff3f3f33333f33333\R3&ST U?@@@@@@ @ "@ $@Marcoi@ r@y@@@@@|@ h@ t@ @ West>@LC@LA@?@North33333F@33333sG@F@33333E@WY@8v = h>X43d7L  3Q MarcoQQQ3_4E4 3Q  WestQQQ3_4E4 3Q NorthQQQ3_4E4D$% M0!3O&Q4$% M0!3O&Q4FAu = 3O  3*$@?#M43*@@@@#M4%  7M3O$&Q Years'4% wKMZ3O>&Q  Population'4523  NM43d" 444  Ole hPRINT8;&CompObjieObjInfo:<k FMicrosoft Graph ChartGBiff5MSGraph.Chart.89q B""$"#,##0_);\("$"#,##0\)!"$"#,##0_);[Red]\("$"#,##0\)""$"#,##0.00_);\("$"#,##0.00\)'""$"#,##0.00_);[Red]\("$"#,##0.00\)7*2_("$"* #,##0_);_("$"* \(#,##0\);_("$"* "-"_);_(@_).))_(* #,I > L L &WMFCTlllz&B EMFlRU"F, EMF+@XXF\PEMF+"@ @ $@ 0@?!@ @     !" !" !  Rp"ArialXX po_0fr f|0r|f&>0r|f 0rf0pf @% +0dv% % % % % % % % % % " !%   r3% " !%   r3% %   V0PPPP&% P  6P666P&% ( P 6~6~6~P6P6666% % % " !% % %    R% % % " !% % %   }:"% % % " !% % %   }:% &% ( P   66P'%    V0}:j;Pe~P;% % % " !% % %   }:  V0% % % " !% % %   }:  V0% % % " !% % %   }:% % % " !% % %   }:"% % % " !% % %   r3% % % " !% % %   r3% % % " !% % %   s4   Td^+UU@@LT-0.1%%TT:^UU@@:LP0%T`&^sUU@@&LT0.1%%% % % " !% % %   r3% % % " !% % %   s4  TT5UU@@LP0d%TdS5UU@@SLT5000%%%%TlJ5UU@@JLX10000%%%%%% % % " !% % %   r3% % % % % % % " !% % %   CU  TVIUU@@V L`Population-)))%))% % % % % " !% % %   r3% % % % % % % " !% % %   i~  Rp"Arial %! p[wf4^0!J!h f݌c0! L$̟kwtd0d@ !J!d; 0hr 0$̟ 08Z @wc 0dv% TzsUU@@zs LdGrowth Rated4)4)0%%% ( % % % % % " !% % %   r3% ( % ( % " r3!  " !  ( " F4(EMF+*@$??FEMF+@     '' "Arial-"System---------'- ,-'- ,-- $D99DD9-9D 9D9D- DADtAtD9A9DtDtwDtDwtwt---'--- ,---'--- ,5@---'--- ,5@--9D  t9D- $D5H9D<A9D5---'--- ,5@t $ptwtp---'--- ,5@ $---'--- ,5@---'--- ,5@---'--- ,---'--- ,---'--- ,  2 (-0.1 2 m50 2 2,0.1---'--- ,---'--- ,  2 ~A0 2 ~50002 ~10000---'--- ,-------'--- ,} 2  Population-----'--- ,-------'--- ,&P "Arial-2  Growth Rate  ------'--- ,---' ' 'Workbookl _1299686753?F 7 7Ole PRINT>A7##0_);_(* \(#,##0\);_(* "-"_);_(@_)?,:_("$"* #,##0.00_);_("$"* \(#,##0.00\);_("$"* "-"??_);_(@_)6+1_(* #,##0.00_);_(* \(#,##0.00\);_(* "-"??_);_(@_)1Arial1Arial1Arial1Arial1Arial1Arial1Arial= ,,##0.00_ ` J ` J `  883ffff̙̙3f3fff3f3f33333f33333\R3&STU@@Marco? West>@LC@LA@?@North33333F@33333sG@F@33333E@WY@8v = (>X43d 3Q MarcoQQQ3_4E4 3Q  WestQQQ3_4E4 3Q NorthQQQ3_4E4D$% M0!3O&Q4$% M0!3O&Q4FA6 3O  3*@@#M43*??#M4%  M3O>&Q  Population'4% <KMZ3OH&Q  Growth Rate'4523  NM43d" 444 I &" WMFCf TT$l1_B EMFT$U"F, EMF+@XXF\PEMF+"@ @ $@ 0@?!@ @     !" !" !  Rp"ArialXX po_0Zr Z|0r|Z&>0r|Z 0rZ0pZ % +0 dv% % % % % % % % % % % % % % " !%   r3% " !%   r3% %   V0&%   6666&% (  667676R6R6n6n6666m6m6663636% % % " !% % %    R% % % " !% % %   % % % " !% % %   % &% (    666666&676I6[6m6~66666}6x6s6 n6i60d6B^6SY6eT6wO6J6E6@6;66616,6'6"6(6:6L6^6o 6666666666!636D6V6h6z666666&% (  666666&676I6[6m6~6666~6w6q6j6 d6]60V6BO6SH6eA6w9616*6"666 6666(6:6L6^6o666666~6r6f6Z6!N63A6D56V(6h6z 666666% % % " !% % %   % % % " !% % %   r3% % % " !% % %   r3% % % " !% % %   s4   TTbUU@@bLP0%T` ZUU@@ LT500N%%%TdUU@@LT1000%%%%Td(uUU@@(LT1500%%%%TdUU@@LT2000%%%%TdDUU@@DLT2500%%%%TdUU@@LT3000%%%%Td_UU@@_LT3500%%%%% % % " !% % %   r3% % % " !% % %   s4  TT2UU@@LP0%TXH2UU@@HLP10%%TXB2UU@@LP20%%TX2UU@@LP30%%TX\2UU@@\LP40%%TXW2UU@@LP50%%TX2UU@@LP60%%% % % " !% % %   r3% % % % % % % " !% % %   J  T]UU@@]LlYears after 1990,%%%%%%%%%% % % % % " !% % %   r3% % % % % % % % % " !% % %    g  Rp"Arial %Z# p[wZ4^0!1Z#hZf0&!LG>K+G+KGKKKKii---'--- ,---'--- ,K---'--- ,K--yK  yNxQwTvWuZt]t`scrfqiploonrnumxl{k~jiihgfedcbba`_^]\\[ZYXWWVUTSRQQPONMLLKJIHGF-yK yNxQwTvWuZu]t`scrfqiploonrmulxk{j~ihfedcb`_^\[ZXWUTRQOMLJHFDCA?=;96420.+)&$!---'--- ,K---'--- ,---'--- ,---'--- ,   2 <0% 2 /500 2 q)1000 2 ])1500 2 J)2000 2 7)2500 2 #)3000 2 )3500---'--- ,---'--- ,  2 H0% 2 c10 2 20 2 30 2 40 2 50 2 60---'--- ,-------'--- ,x 2 zYears after 1990-----'--- ,---------'--- ,) "Arial-02 Emissions (Millions Metric    -"Arial-2 jTons)%------'--- ,---' ' 'CompObjeObjInfo@BWorkbook_1304257337EF 7 7-     , !"#$%&'()*+./012456789:;<=>?@ABCDEFGHIJKLMNOPQRSTUVWXYZ[\]^_`abcdefghijklmnqrstuvwxyz{|}~ FMicrosoft Graph ChartGBiff5MSGraph.Chart.89q FMicrosoft Graph ChartGBiff5MSGraph.Chart.89q B""$"#,##0_);\("$"#,##0\) B""$"#,##0_);\("$"#,##0\)!"$"#,##0_);[Red]\("$"#,##0\)""$"#,##0.00_);\("$"#,##0.00\)'""$"#,##0.00_);[Red]\("$"#,##0.00\)7*2_("$"* #,##0_);_("$"* \(#,##0\);_("$"* "-"_);_(@_).))_(* #,##0_);_(* \(#,##0\);_(* "-"_);_(@_)?,:_("$"* #,##0.00_);_("$"* \(#,##0.00\);_("$"* "-"??_);_(@_)6+1_(* #,##0.00_);_(* \(#,##0.00\);_(* "-"??_);_(@_)1Arial1Arial1Arial1Arial1Arial1Arial1Arial= ,,##0.00_ ` J ` J `  883ffff̙̙3f3fff3f3f33333f33333\R3&ST>U?@@@@@@ @ "@ $@ &@ (@*@,@.@0@1@2@3@4@5@6@7@8@9@:@;@<@=@>@ ?@!@@"@@#A@$A@%B@&B@'C@(C@)D@*D@+E@,E@-F@.F@/G@0G@1H@2H@3I@4I@5J@6J@7K@8K@9L@:L@;M@<M@=N@Marco@@p@@h@@@p@ ȑ@ @ x@ В@ (@@ؓ@0@@@8@@@@@@@H@@@P@@@X@ @!@"`@#@$@%h@&@'@(p@)Ȝ@* @+x@,Н@-(@.@/؞@00@1@2@3@4H@5t@6@7̠@8@9$@:P@;|@<@=ԡ@ West@U0*@m{S@fI@ŭHR@*0@@w\@ X x鸑@ G@ CAw@ r1ْ@ pS>@zܷʤ@_EFd @5ӽN*x@V#)@:YlT@nN%ƕ@Ւr9@]4dX43d}@ ==3Q MarcoQQQ3_4E4 ==3Q  WestQQQ3_4E4 3Q NorthQQQ3_4E4D$% M0!3O&Q4$% M0!3O&Q4FAOu 3O 3*N@$@#M43*X@#M4% v) M3O\&Q $Years after 1990'4% c7 MZ3O$&Q D Emissions (Millions Metric Tons)'4523  NM43d" 3_ M NM  MMd4444= Ole PRINTDG8CompObjeObjInfoFHI  &" WMFCʅ #l_B EMF#"F, EMF+@XXF\PEMF+"@ @ $@ 0@?!@ @     !" !" !  Rp"ArialXX po_0blr `l|0r|bl&>0r|`l 0r`l0p`l +0vU|z-@ܳ  F,5] ? ,E dv% % % % % % % % % % " !%   r3% " !%   r3% %   V0&%   6666&% (  66$6$66666666767669696% % % " !% % %    R% % % " !% % %   s% % % " !% % %   s% &% (    W$s}xW$n*}x%sW$ iLx%sGnW$BcnsGnihW0d\mihngvfdaWD1<f a^\YVQKB(<76W`2y;76H/Z(m 3Jaw~Wt~sh[N14LcfzC"W@s |qg_YT}'%    V0ch}}h% % % " !% % %   sx  V0^cxxc% % % " !% % %   s%s  V0 Y?%^:s%s%^% % % " !% % %   sGn  V0-TaGY\nG2nGY% % % " !% % %   sih  V0ONiS~hi}ThiS% % % " !% % %   sa  V0qG{LavvaL% % % " !% % %   s76  V0QP7!L67K"67!% % % " !% % %   s~  V0sdi~x~i% % % " !% % %   s  V0% % % " !% % %   s% % % " !% % %   s% % % " !% % %   r3% % % " !% % %   r3% % % " !% % %   s4   TTUU@@LP0%TdGUU@@LT3000%%%%TdtUU@@tLT6000%%%%Td<UU@@LT9000%%%%TljUU@@jLX12000%%%%%Tl1UU@@LX15000%%%%%Tl_UU@@_LX18000%%%%%% % % " !% % %   r3% % % " !% % %   s4  TT2UU@@LP0%TTy2UU@@yLP5%TX[2UU@@LP10%%TX2UU@@LP15%%TXh2UU@@hLP20%%TX]2UU@@LP25%%TX2UU@@LP30%%% % % " !% % %   r3% % % % % % % " !% % %   J  T]UU@@]LhYears from now,%%%)<))5% % % % % " !% % %   r3% % % % % % % " !% % %   pi  Rp"Arial&WMFC# 5% 5p[w`l4^0!Ҥh`lz0) !qL\kwtd0b!!8c; 0hr 0\ 00Z @wc 0nB 0dv% Td^UU@@^LTFish)%)% ( % % % % % " !% % %   r3% ( % ( % " r3!  " !  ( " F4(EMF+*@$??FEMF+@     '' "Arial-"System---------'- ,-'- ,-- $GGG-G GG- GDGwDwGcDcGPDPG<D<G(D(GDGGGG``zz---'--- ,---'--- ,D---'--- ,D--  %GL%LQ%QV%V[%[\]_`% `begjn~q}v|x{zz&%zz|yxwvtsrpomkigdb_0%_][YWSOJE?:50+&" %  G- $GJGDG---'--- ,DL $LOLIL---'--- ,DQ $QTQNQ---'--- ,DV $VYVSV---'--- ,D[ $[~^[X[~---'--- ,D` $`}c`]`}---'--- ,Dzz $zw}zz}wzzw---'--- ,D_ $[_b_[---'--- ,D $---'--- ,D---'--- ,D---'--- ,---'--- ,---'--- ,  2 :0 2 q)3000 2 ])6000 2 I)90002 6$120002 "$150002 $18000---'--- ,---'--- ,  2 D0 2 ^5 2 t10 2 15 2 20 2 25 2 30---'--- ,-------'--- ,l 2 nYears from now -----'--- ,-------'--- ,[#D "Arial- 2 ZFish------'--- ,---' ' 'Workbook _1299677231KF 7 d7Ole PRINTJMp.!"$"#,##0_);[Red]\("$"#,##0\)""$"#,##0.00_);\("$"#,##0.00\)'""$"#,##0.00_);[Red]\("$"#,##0.00\)7*2_("$"* #,##0_);_("$"* \(#,##0\);_("$"* "-"_);_(@_).))_(* #,##0_);_(* \(#,##0\);_(* "-"_);_(@_)?,:_("$"* #,##0.00_);_("$"* \(#,##0.00\);_("$"* "-"??_);_(@_)6+1_(* #,##0.00_);_(* \(#,##0.00\);_(* "-"??_);_(@_)1Arial1Arial1Arial1Arial1Arial1Arial1Arial= ,,##0.00_ ` J ` J `  883ffff̙̙3f3fff3f3f33333f33333\R3&ST U?@@@@$@4@ >@ ?@Marco@@0@@̔@fffff@*@D@G@ @ @ @ West>@LC@LA@?@North33333F@33333sG@F@33333E@WY@8v = *0m)>X  43d}@  3Q MarcoQQQ3_4E4 3Q  WestQQQ3_4E4 3Q NorthQQQ3_4E4D$% M0!3O&Q4$% M0!3O&Q4FAnO 3O 3*>@@#M43*@p@#M4% ) M3O]&Q  Years from now'4% (KMZ3O&Q  Fish'4523  NM43d" 3_ M MM ] MMd4444  K:#벺Y?nM9Y7QFfύFĄ[9jck Gr陁0v,aAѣ;u~+dqI.s1GwQg5/m(gWQV:qmu^ZGX?rr~ye[kke?ʓ:[Yᬭuq+7Y[(WgWVQ:|`mu^ZG5?rpnh)zJO wBE"ΠU??,>O%.?#.9q]%~t=IvS Jڲ,7嚤tEWdώ 8* =oIyx 9`° Uj*mQc"SCI=4wtdhyYm՛mx-;Xgr+_} Dd7#S D  3 @@"?Dd W b  c $A? ?3"`?2DyF5'b } `!yF5'b  xڽVMlG~3nknT QmTDqI,PQ ԎBSL`J-C5B[ "PUWBa̮ivj{f?؏@谞%D"B"dԙgE !zMCdT_vKβ`8?{ [>T01ztBiy"lcڻ"qVL$^e'qPY!z$"a/PU @̄vNhKp7H %C& v~&YWM*n_hǩ $:fʕ}EUd}: wcVs4iYxHRzhW]?NdL\[A8:107dZ!-e"誝ߟf5,HDj9Y-/,%Uo7`4Pd\ [wl5eL}[5]SwViUjT\>=U:{Sy87`J˲3ƣx$w*`w=jg2gkGsR6BO; V[8vpLyz8O>oygmd떲rt4t N&ErRƫ^Act4NUӣC@BoOLMMmL7XWOf]]v&Jve8ۙp 6+CR#{.5ǫkOA-] *rAks;j۲@ژʥk[SI 1CLcn]\xEZJ:$n9[9=>- 䁝`QQ|%ɇ< g^nەmUסQ.39qN9 :WN],*]&oclve3i~+p 8үAso#A).ڐDd cD  3 @@"?$$Ifz!v h5@5@5@5@5@5555 5 5 5 #v@#v :Vl t65@5 azytktkd$$Ifl  N N v.V@@@@@ t06000044 lazytk$$Ifz!v h5@5@5@5@5@5555 5 5 5 #v@#v :Vl t6, 5@5 azytktkd$$$Ifl  N N v.V@@@@@ t06000044 lazytkPDd |b  c $A? ?3"`?23@ݢE`vuv`!n3@ݢE`vu4 `w0<xڥSkQmb6Mb)ji@iRAB $X)l!Yu@~&sEAK<-[ Eד` Q};ߛAqA>A^C$㱋蘧]XH3:}(X+^uX`y*ٻe n[@ݍDGň( Făq\!Mn[Nl#K"dk_n,agTZH3H@0827aH}+)4eڃ}p(Ar4xgQ כHa{,*~F~S\Aj XTF';iw AQF[o67nZsݪ7.FL`snXhl$Kw{/uh 5ㅈr5FZ Űֶɳ@_k%Gz$L pJoͮ*S wq]Eq9ޛ|Ÿ'`e,e-ivKH7] 21m7S&gq2:DÜwϚ=]Y%e<%?0% JDd |b  c $A? ?3"`?2i)P=6NE!`!=)P=6N` 0 xڥS=oA}#ĶG H%_P8:aGbmd !Tt)hHjGݜtTQN73ffw؃ ^(F$Ft.ˈ]VCcS9,`쑉{(*P謐\`[,u:xMZ䛭/mҭn PysxWkj7Sl\r](vy#8vYNƁcCrG9 7J2tvtbͧ1){񋘧ɋ>CFy4wXoݭv`$,8Q>:D!Uo'"N/٣ښD r~\YR4psU%FvnF#Sat\;RA?nq}i՜k% izQF9qr=>TfR]kFcuWԨ:ķnjO(>A(ȏ:]0V%Se A4EAt#M1,13[H) Ss}n L5s9}\G$b@?[FQZ2*] I8_18 QPPpo%4TDžH3@&N =(S)I q9]H£裚|Dߖ\Q> 9.j qe gB:3 B'<>e He!ODG. }xkd+4 J£z(~;d҃Ox}Tk ݸߍ/M@YM@itS$}T ѷ:%ɀOtE2Gm;>uIv; ]GG^ ~o=@Ozy~$;> GG }{e\}6QQՂ|lu.wIv*! j#$!} sl܎k(n4orvIE[!V£㛼7~M${UV(ϭ(Q>}KS O#<>nA>~w `cH ce0NxHJ_d}Aq쟘l5!} [j5y 7C$ pxsIv<! GG;ǓmS?)HIJGG?Ӽ>wY|gr͑QM+9%*! j£:o }{ %٧&o <>3 0_|'Az/'EչX['sKoGx|-qS[℮&J]Jst5Ʊr}>A y:gQ.D CX%(e?ٯ|-#< Q=)-NH.'nX\{tyN:5t*^* VֿӢ57,s?&@=_g_>s|ֿЯxyGT~41RF:2eTXSe\1z0J7mx=/p@;sa:Gk:j5StһewYnY.zr[n˞=ޮgًs;R7㱧1ܶo~[xthgvnVcϐ`ofe_kcugkK w r[AAÃvIcgMrSeC!B|_̹EO"w?\S|腵"n7vW? &u 86 o W}[~o 7 he>C kgm~PBIŵX}m'|ʼ3[~>VsDx ڧVZ%VzLA\۫5߆j}$ijљ܅J#7ܑeӴwBEזݢӼ21 -;/V6S=_L8}%=C[BJcNma;6,#ч~i?,иY5(PaÕ^״zɊ ǎ]]w:Z1; [ϴj v9dB1W7LG {vRxNpɢ8xFjqrS eK{tƌ J;XsFr]hmͣmh[=5y&Vj1>rF?V#xS#9 sx+@{aF+.Wa|aaaDmFw@9i^x èó{n;W<-9\pg->\pg-=\pgg-<\pg-r<\pg-;\𫂟uhp/~õYg:"g-9\+u䰬rkO>+qr< )LygnųľwT.]4)'ÿTXk_+qΚV9,Ԑ蔴Ơ3}G/$|q0"J%8i)79#gTv%ڷOGQe4P bFP(I<yL_Ag̽gGxA^7Rϒ%M /%?t+R[2DJsC\#bV!#W5#PnWuho[OB!>O`BPƱ9O~,GCbmQ/rbwO{ [=~6jנ<˶Q@[dIQsf_([ !b*Oh&Ú|@hnMޭ[4y&oMaLWyR?offMެ5y&}|Hi&Oh&ɯiqM>'5&Ojr1oJ2ep}5/<\d[܇I؂k}^a6Oٞ{ eH>62h7/eec=C:C}l0h죈l}gqH}>@zxޔ}kD>RކqA{A>u/[z'Z\E7B䍼}LxxL>h'y~ƣx>eU=ຍP.|xE|y~xx$ w@{ g)dFhSS|8' W$,_t??8{A}]>/d,5b*FFSmRQ6j=qlc1ctױ\4F{1Df^4F~sYqޫm9gQ>+0R >c!=ۯ$3}8ϑ޻q{#94Ϋ7y#-ԁGzs99s/%o S̬a7ߖvFM~d/s9T-2^&VxV H/C\0K@9wtg'yt>ξ@[eE7:=՛ŏ X]?WyO}ϟded3U_Q(_ET/`l Ȑk52?Sl6r -aw;`(hM%M4Ջ}}B!2zǻƗ:Ǟ3Dٗ)W =I*#(C|,NO+;3uI]K>Wmb)&'΁3 gzB'xכY?U7eqdzOSh\-hߥtL+Z]v>ao˂1|Kiq!"⢀fE\*~EmuZzNK҃ߜ޲CHF_cbZzʣf3rDRme5NnrMnCrLnCvKnHsJ.j Z+uNgCrw9ȵMZt#:nۙ{LI0<~yǘ=U#7E%%3ӵ)1RWY2@߁6,dhW_1/\>y~U;l^|'S{2pgC+Z|"\t; a w񟍟%PcYVA$&$a]R+$dm603b~#5 ƑpVA9QsyFAF W9HLp9@nTc~,I 7}1~q}̹2ZX5hv)ONh.cUf;vz#AzG)>im.R_jOjE(t­5w0?-*^ Dd x{ b  c $A? ?3"`?2B V? yT L`! V? yT6:^& x[oLݻct(%ئA5Q vHP3Hj`Lksm))TH RR_J)_Z"[RY=UV* m*j#.r-f ,|U0377oٽ[1_ayU )*g5;;b[|sd>qNC A*2^W3JP9\["(vX dWuقŶz{t{-hh_Ж㔰 51?BtձY ٜkwłR1Y~e۩*c .lVJchr|B-5X/;:|b~w+;Hf qK 1GiA (5bA38VKso)eujqSܨm⣚bU\zx36^uGҨX91By)~JRoi- ސ2$ːL* >5FPV=zB~U>4yB'4y&o͚YjZM^n˜fuߡ;4yB'4yR'5&|\Oi)M>g4yZ5&M.WePYL){ֶ=/\϶@2b fzSqρh}N/i=NX[+Qmmb?zTQ-vZF x˧́~.7e|}0/Bz^>_C A2|JlaO"qPC^ 0Ec Ƙh'c9ƤG?+I@x^~!ŏ#\@x^~1yK8 o8 cQ[ܾ۲BW բ˜7 DG]=I{V)=5}]Z 3~D6EBcv g}3q>kCCGFs.8Rۇ)1wG>5Q~3fH/x4e;gP 8A=ma}۷ѳu^Z'ľ_9IW܋}ңhKhWqO?~b|#9]o⿅Lf[P巜}g{,*Ȑk@޼P -.[Ao-,D5MV;cKM oE'!·m2}OkqϾ!JYٔn΃:9T7hu*} [b_!Ƶۚ{SuΠW(o#7y9kut1v˱ Z~^ym+bl: ŶaX*eVۖ糚VVLn-!9{s2?j T-ۮJ칮ҷ$WQGzYKU<n֪Yd#O(,Gd#ORJȇOC$~=ax׬r>'׸汮޳ǂS`ޭ,zBo[3[ٯUA}U>ÜG{Ο ̡G4&Ӛ|Z5y\kyM Mɗ4yRqKFEؖ}w. 9b >3xs J[*9mZs-mJ67굹hhhhhhIP@_k_p]:^/@3Jl8e : iaw椏"2G/Sln5^:^E|9H_&G9# {]N(ֈL>w7h qZ(;po˹Owy1Y}8 vY~M}8G>^V|2h2c§ U WA;福K>}\$o*>.rY1[$ w@; -~-sxب-^RmYHjѳ0Vz*+현 oh;EaywA)du8X#+K' >[8''2w' [|rsk3t,G6 /(Fl̥~}:\w+mL,\.,hĞO# }>95 Qfis'r'8l'_s.8|r>,gɹK#K9C 'OVEs't(8q BfgHNgg{SLc0w|@cvIIZgu)"ax>p/F}?畫: ʾXMr߿~E[Vtwn>^+ Eynԏ{&\Ycu,@0;1w+7}vΰC 6 2䪡}~,-.3XA 8$|S7¼װ|8DLV?WG%~0^[a·u12}?HsqcÄ3)$;NH "h~)SK h\{I7`Wp{ mDf:/s/gmT:[+k)ڠ+#[9OuFr1VW6b%5sl_e⥝ꪩMW3Dz[Ey%x }˶k5rt+-s/tX)-w.UY3_w2{~Jͫ7x~eY/CVp}2 ŖsnlQq}R9lۏ67vN=أxs`mzj W(nw5\J^q^ ċH:s~š|M 呦]yXg4i^_Z1)qdی\zOۈ'ZVY:^Mam\ c#Swj|G;?sʧO}2wkn߯5SJjY?4_W4Sy/WUT+Par+7#!rJ>d[v#U!A:S&g74=~橍J{jMS3 -wNir\ˍCZ.hߡzێi-vSZ{+>W?yi{?2"Jl )m]H'~D\$Oyx}cQHD~DhY()Q"'Pz Q~>X>9"G/ Fz|B4JO!2/b q)Dz|EMEdb.~"uaآFP>H V · Eg=+%v=ɽ䡳/Όs^9RVMCDHOh:gHΙ:[5I]Cܦ' :C|Ry>y9$O7B|JOHnC1|v{MIiF>m^%̸\0`kQo>6˱u7o:-[`~9Ki/޷}G\{ߵb;%mǷ;ݽU?_66Hag9'w5j]n0z$}pkoۉ{A_$F20 ߹Unq0UZ߁6bw~^1cm2}3%y!ezȼ}Xߓdî4kYorqƃuQ5ŗw(O/:R"'E(?-*G<5}honΨh}A f~7Qe4u mrjITyD~-xwG{*|wx%36DKne -x{4кRmuJP&~CG{ >/#2˪y}XcQxS=oy#c_k{gMDd x{ b  c $A? ?3"`?2upiDӗy.`!upiDӗy&^&lx[hTWpνwlMR>`6 hnbѰ|)Jh!.HV)"J a?QXRMΜ{ݳǻ%ar̜33gg~`{I1CMol_Lj 9o{:'7!" " _BlZ@{PnDwQݲ Rb E(n!ɳ n-;ܷ ūPeY|_SwyV\/O&xBBBejnҋV("9Gաn@hcN xgj񸫛xD-IAeOa:SQ1SAUgG!3ؠc?6{iYj^?||%/@^e#G- (RPp$.iMN:CVZU+y;zr {Mf{/T#tϗe8{%|<0lNv/c>O=mSw 8;z)Ԥde,Λڒ%)? 6o HwSq9k%<{YK$g1VyBG87w cYtl[ʤ{ddJni6GGz[ʖGaB<7Ɣ=b]C(! Eߡ_!y,:!^#tHu95ȉΊ.A=$5W%;x FoQ.чs lkgcYJtcFULU6zT a>:t}3{Ok?&=.ī.9}Uםr)đG*Dj_UdIHCڋlK=^/@:I׃k4>2؊å#;nȦh.Xc"TWԟ;^PЊ1>X1T`?.17e-iyW<&Ѝ,}8&rs3_r_#>*^/PSD̓ or!Pl\wi [M ,,֦䑅I7^moivLaTv轎]sggw1ϝosԺshh`i3x~=6|<tQ>T>Ͼ#éG:2,nQȠތ#q4V;XE]n4MbZSkB~si1viae^ԝ7 hZԥ^6Vg%gmyM~96TqY=Yʽs>ྦX>8N6o'&Xb&:a + h{EBth\5n B:..E awEDƗ׷yѐ؂Q P!B:>ƌv`V_/,s|eZ$Z6:=@e?G5XXg]N e߲=rR >#f=}܉>qKѼS7P֣V,\ssx\٦O3l_xض ,y|9Abi!)R9).^}LFe󖳮x\&H=7i2ۺ;>veoWʾQkV*\eSP ='ɜcλɾiPe+{\;C*^eTNeRv;>7j AK/t?%}姯c.Ng'^Czi~MO~zZ lgݚ͹J- ۄgFr1K/B`(x,3*7malCxg}aǾO;3T867g`g'5TFhv]Wы_ v:1?5 t11 *K:vC Dl#Bpil!,A>OAHHVU * 1 ${3uˢu|g3s~fΙ;εH9/ AmͶXSA`kWjӿX\K8KHHeH>ԯo*X#>NH Tn q`>oz@q+ LF\nLv'ҳܶ6GXh*/EDm!/j K!GAT1.OMMA%!L6v +a_Ou躛-w&>Uv#ht/sɰD8 K|e}ŝZ\n_*qi[ϸ?"X N2ň','9z2#P(}+p+-X 8`:~.coie\^q9V_͓ʌg  Ѵ!%yc$ cyXԗ!PClx\&%)7yIaS{iϰA`C7gA ~5{ ~o1Q5+ J4iG3e ~' YQ?n ~Kd\K.z喁=I y &&WMFCl_ B EMFU"F, EMF+@XXF\PEMF+"@ @ $@ 0@?!@ @     !" !" !  Rp"ArialXX po_0ҟr ҟ|0r|ҟ&>0r|ҟ 0rҟ0pҟ @% +0p[dv% % % % % % % % % % " !%   r3% " !%   r3% %   V0&%   6666&% (  66 6 i6i6)6)6666m6mE6E66% % % " !% % %    R% % % " !% % %   s% % % " !% % %   s% &% (     66ma6E66! '%    V0#  % % % " !% % %   s  V0z% % % " !% % %   sma  V0SG{mLamvXamL% % % " !% % %   sE  V0+_EZE0E% % % " !% % %   s  V0|83 % % % " !% % %   s!  V0 ;  !6! % % % " !% % %   s% % % " !% % %   s% % % " !% % %   r3% % % " !% % %   r3% % % " !% % %   s4   T`UU@@LT800%%%Td,UU@@LT1000%%%%Td?UU@@?LT1200%%%%TdUU@@LT1400%%%%TdLUU@@LT1600%%%%Td_UU@@_LT1800%%%%% % % " !% % %   r3% % % " !% % %   s4  TT2UU@@LP0%TT2UU@@LP1E%TT[2UU@@[LP2%TT3W2UU@@3LP3%TT 02UU@@ LP4%TT 2UU@@LP5%% % % " !% % %   r3% % % % % % % " !% % %   J  T]UU@@]LhYears from now,%%%)<))5% % % % % " !% % %   r3% % % % % % % " !% % %   pi  Rp"Arial % p[wҟ4^0E! h ҟЬ0!Lӟkwtd0dE!!d; 0hr 0ӟ 08Z @wc 0dv% Td^UU@@^LTFish)%)% ( % % % % % " !% % %   r3% ( % ( % " r3!  " !  ( " F4(EMF+*@$??FEMF+@     '' "Arial-"System---------'- ,-'- ,-- $KKK-K KK- KGKGKiGiKMGMK2G2KGKKKKpp---'--- ,---'--- ,G---'--- ,G--K  vpgWE1K- $KNKGK---'--- ,Gvp $prsvpzlvpr---'--- ,Gg $dgkgd---'--- ,GW $SWZWS---'--- ,GE $AEHEA---'--- ,G1 $-151----'--- ,G---'--- ,G---'--- ,---'--- ,---'--- ,  2 /800 2 |)1000 2 a)1200 2 F)1400 2 +)1600 2 )1800---'--- ,---'--- ,  2 H0 2 m1 2 2 2 3 2 4 2 5---'--- ,-------'--- ,z 2 |Years from now  -----'--- ,-------'--- ,i(M "Arial- 2 gFish------'--- ,---' ' 'CompObjeObjInfoLNWorkbook _1299922805UQF d7 d7 FMicrosoft Graph ChartGBiff5MSGraph.Chart.89q B""$"#,##0_);\("$"#,##0\)!"$"#,##0_);[Red]\("$"#,##0\)""$"#,##0.00_);\("$"#,##0.00\)'""$"#,##0.00_);[Red]\("$"#,##0.00\)7*2_("$"* #,##0_);_("$"* \(#,##0\);_("$"* "-"_);_(@_).))_(* #,##0_);_(* \(#,##0\);_(* "-"_);_(@_)?,:_("$"* #,##0.00_);_("$"* \(#,##0.00\);_("$"* "-"??_);_(@_)6+1_(* #,##0.00_);_(* \(#,##0.00\);_(* "-"??_);_(@_)1Arial1Arial1Arial1Arial1Arial1Arial1Arial= ,,##0.00_ ` J ` J `  883ffff̙̙3f3fff3f3f33333f33333\R3&STU?@@@@Marco@@0@@̔@fffff@*@ West>@LC@LA@?@North33333F@33333sG@F@33333E@WY@8v = $>X43d}@ 3Q MarcoQQQ3_4E4 3Q  WestQQQ3_4E4 3Q NorthQQQ3_4E4D$% M0!3O&Q4$% M0!3O&Q4FAO 3O 3*@?#M43*@ @#M4% ) M3O]&Q  Years from now'4% (KMZ3O&Q  Fish'4523  NM43d" 444 Ole PRINTPS9CompObjeObjInfoRTI | &" WMFCe) #lFB EMF#"F, EMF+@XXF\PEMF+"@ @ $@ 0@?!@ @     !" !" !  Rp"ArialXX po_0Ver Te|0r|Ve&>0r|Te 0rTe0pTe +0vuU|z@T@ܱ  @ ,5] ? ,E dv% % % % % % % % % % " !%   r3% " !%   r3% %   V0pppp&% p  6p666p&% ( p 666 6 >6>p6p666\6\6% % % " !% % %    R% % % " !% % %   Z% % % " !% % %   Z% &% (   66H6k6=6R666\6[6.6f6'% &% (   V0% % % " !% % %   Z  V0 % % % " !% % %   ZH  V0.bH]H3H% % % " !% % %   Z^  V0DxI^s^I% % % " !% % %   Z5  V0O 5J5 % % % " !% % %   ZR!  V08l;R g!R6=!R % % % " !% % %   Z  V0% % % " !% % %   Z  V0% % % " !% % %   Z\  V0Bvv\{q\G\{% % % " !% % %   Zg  V0MRg|gR% % % " !% % %   Z)  V0(C#)>)% % % " !% % %   Zf  V0Lf{fQf% % % " !% % %   Z  V0% % % " !% % %   Z% % % " !% % %   Z% % % " !% % %   r3% % % " !% % %   r3% % % " !% % %   s4   T`~aUU@@~LT100%%%T`aUU@@LT110%%%T`a/UU@@LT120%%%T`aaUU@@LT130%%%T`FaUU@@FLT140%%%% % % " !% % %   r3% % % " !% % %   s4  TdL1UU@@LLT1992%%%%TdB1UU@@LT1996%%%%Td1UU@@LT2000%%%%Tdu1UU@@uLT2004%%%%% % % " !% % %   r3% % % % % % % " !% % %   WI  Tda\UU@@b\LTYear,%%% % % % % " !% % %   r3% % % % % % % " !% % %   p7  Rp"Arial % p[w&WMFC#Te4^0!hTeX 0!oLkkwtd0bHv!!8c; 0hr 0kA 0AЁZ 0wc 0AnB 0dv% T,UU@@,LlGas Consumption4%%0))%)<)))% ( % % % % % " !% % %   r3% ( % ( % " r3!  " !  ( " F4(EMF+*@$??FEMF+@     '' "Arial-"System---------'- ,-'- ,-- $<<<-< <<- <9<l9l<N9N</9/<9<<<<qq---'--- ,---'--- , 9---'--- , 9--p< iIbV\cUqN~HA:3-&l<--$<i?l<o9l<i---'--- , 9iI $IfLiIlFiIf---'--- , 9cV $V`ZcVfScV`---'--- , 9Zc $cWgZc]`ZcW---'--- , 9Tq $qQtTqWnTqQ---'--- , 9Q~ $~NQ~T{Q~N---'--- , 9D $ADHDA---'--- , 9> $;>B>;---'--- , 9; $8;>;8---'--- , 95 $25852---'--- , 9, $),/,)---'--- , 9& $#&)&#---'--- , 9 $ ---'--- , 9---'--- , 9---'--- ,---'--- ,---'--- ,  2 $100 2 f$110 2 G$120 2 )$130 2 $140---'--- ,---'--- ,  2 11992 2 f1996 2 2000 2 2004---'--- ,-------'--- ,  2 Year-----'--- ,-------'--- ,z#! "Arial-2 xGas Consumption ------'--- ,---' ' '      !"#$%&'()*+,-./012345678;>?@ABCDEFGHIJKLMNOPQRSTUVWXYZ[\]^_`abcdefghjklmnoqrstuw FMicrosoft Graph ChartGBiff5MSGraph.Chart.89q B""$"#,##0_);\("$"#,##0\)!"$"#,##0_);[Red]\("$"#,##0\)""$"#,##0.00_);\("$"#,##0.00\)'""$"#,##0.00_);[Red]\("$"#,##0.00\)7*2_("$"* #,##0_);_("$"* \(#,##0\);_("$"* "-"_);_(@_).))_(* #,##0_);_(* \(#,##0\);_(* "-"_);_(@_)?,:_("$"* #,##0.00_);_(WorkbookR _1299933326WF d7 d7Ole 9PRINTVY@0"$"* \(#,##0.00\);_("$"* "-"??_);_(@_)6+1_(* #,##0.00_);_(* \(#,##0.00\);_(* "-"??_);_(@_)1Arial1Arial1Arial1Arial1Arial1Arial1Arial= ,,##0.00_ ` J `  ` J 883ffff̙̙3f3fff3f3f33333f33333\R3&STU @$@(@,@0@4@8@<@ @@ D@ H@ L@ P@Marco[@[@@\@]@]@]@^@@_@ _@ `@ ``@ `@ a@ West333333[@[@L\@\@ffffff]@33333]@^@ _@ _@ 33333`@ Y`@ `@ fffff`@North33333F@33333sG@F@33333E@WY@8v = $>X 43d  3Q MarcoQQQ3_4E4  3Q  WestQQQ3_  NM  !!d4E4 3Q NorthQQQ3_4E4D$% M0!3O&Q4$% M0!3O&Q4FAu  3O; 3* @P@@#M43*Y@$@#M4% ) M3O&Q  Year'4% KMZ3Og&Q "Gas Consumption'4523  NM43d" 3_ M NM  MMd4444   FMicrosoft Graph ChartGBiff5MSGraph.Chart.89q B""$"#,##0_);\("$"#,##0\)!"$"#,##0_);[Red]\("$"#,##0\)""$"#,##0.00_);\("$"#,##0.00\)'""$"#,##0.00_);[Red]\("$"#,##0.00\)7*2_I  &WMFC(,l B EMF"F, EMF+@XXF\PEMF+"@ @ $@ 0@?!@ @     !" !" !  Rp"ArialXX <o_0m> mH0>Hm&>0>Hm 0>m0<m +0BuU|z_@ܦ  5] ? E dv% % % % % % % % % % " !%   r3% " !%   r3% %   V0&%   6666&% (  66=6=6e6e66 6 666v6vV6V76766% % % " !% % %    R% % % " !% % %   % % % " !% % %   % &% (    6v6V67i6F6#'%    V0% % % " !% % %   v  V0\vvav% % % " !% % %   V  V0<qpVvkVAVv% % % " !% % %   7i  V0OQ7TLi7~"i7T% % % " !% % %   F  V0,1`1,F[F1% % % " !% % %   #  V0  = #8#% % % " !% % %   % % % " !% % %   % % % " !% % %   r3% % % " !% % %   r3% % % " !% % %   s4   TT=aUU@@=LP0%T`a`UU@@LT100%%%T`aUU@@LT200%%%T`;aUU@@;LT300%%%T`aUU@@LT400%%%T`baUU@@bLT500%%%T`aCUU@@LT600%%%T`aUU@@LT700%%%% % % " !% % %   r3% % % " !% % %   s4  TT2UU@@LP0%TTd2UU@@dLP1%TTDh2UU@@DLP2%TT%I2UU@@%LP3%TT)2UU@@LP4 %TT 2UU@@LP5%% % % " !% % %   r3% % % % % % % " !% % %   J  T]UU@@]LhYears from now,%%%)<))5% % % % % " !% % %   r3% % % % % % % " !% % %   p  Rp"Arial % p[wm^0P!4mjP0!nnkkw@d0b|P!!8cl; 04lr 0k 0n|nЁZ 0wdc 0|nB 0dv% TxUU@@L\Bottles 0)%%% ( % % % % % " !% % %   r3% ( % ( % " r3!  " !  ( " F4(EMF+*@$??FEMF+@     '' "Arial-"System---------'- ,-'- ,-- $<<<-< <<- <9<{9{<k9k<[9[<K9K<;9;<+9+<9<<<<]]~~---'--- ,---'--- ,9---'--- ,9--E<  @];~60+E<- $<B?E<H9E<B---'--- ,9@] $]=`@]CZ@]=---'--- ,9;~ $~7;~>{;~7---'--- ,96 $26962---'--- ,90 $-030----'--- ,9+ $(+.+(---'--- ,9---'--- ,9---'--- ,---'--- ,---'--- ,  2 /0 2 u$100 2 e$200 2 U$300 2 D$400 2 4$500 2 $$600 2 $700---'--- ,---'--- ,  2 90 2 [1 2 |2 2 3 2 4 2 5---'--- ,-------'--- ,h 2 jYears from now-----'--- ,-------'--- ,e#@ "Arial-2 cBottles------'--- ,---' ' 'CompObj:eObjInfoXZ<Workbook= 1TableM("$"* #,##0_);_("$"* \(#,##0\);_("$"* "-"_);_(@_).))_(* #,##0_);_(* \(#,##0\);_(* "-"_);_(@_)?,:_("$"* #,##0.00_);_("$"* \(#,##0.00\);_("$"* "-"??_);_(@_)6+1_(* #,##0.00_);_(* \(#,##0.00\);_(* "-"??_);_(@_)1Arial1Arial1Arial1Arial1Arial1Arial= ,,##0.00_z ` J ` J 883ffff̙̙3f3fff3f3f33333f33333\R3&STU?@@@@MarcoP{@P}@P@@@@ West>@LC@LA@?@North33333F@33333sG@F@33333E@WY@8v = 9!">X43d2 3Q MarcoQQQ3_4E4 3Q  WestQQQ3_4E4 3Q NorthQQQ3_4E4D$% M0!3O&Q4$% M0!3O&Q4FA = 3O  3*@?#M43*#M4% V) M3O]&Q  Years from now'4% KOMZ3O+&Q Bottles'4523  NM43d" 444 Oh+'0  < H T`hpxGrowth ModelsDavid Normal.dotPierce College6Microsoft Office Word@G@;j@&Z/KB!W-8 -gyǐilי:MG>c߷ K͈ncY{ lEt;-A*Y;m| bU;p.vDB6^sjh~c 8âzns08738ybmPjQ,{xqWknwX_n)=IIX5WIܭNbvކir 6l3#=TX>l6r9ݯ8ޝ}lFd+nFI\ G;|$v d#CIqW>}l|܅HXKN"P vγl>oxbٍiccY6;^Zb}'? c|<ī1y}L r{'9$q/9?F>"1E䢸If i7Wa_-c!2{ڒyݖ)[3ak /=+mzDG؏\R糜WAׁ 筗yg7z{3 %B {`?x15:>z)cmIt||:f yb>Yl8-#kB%c;}#/ax!% kpa;wr/ka#pwoo=ow~4ޮ䑬%0`}XR@Hn ֿpeIŞRt?o:U}-,F>)y#"^ZD'Z? CRڟ",Q[*|˯YEb.MG-fd{6O\mXԖ[SS^Tߔ<{rvcϞVʒEm>w}[Jν]eģo҈'jVwv@8isG6#} *qX[J1ōILY SӰ ۫ kQX¢ *lV*,fK>a1u)Ka %vVag6Q+l\aHQMp?G; f;?rf'?ֹ3wi.)=2 B#,NI|i޲3YuF_2u^N3Yu._0u^'N2Yu/ZϽܕg'}b2=UY !+A߂M}X%ڬq'`i&8e W#_'K%[&Os5wzy{w3#N4 RAVauq vc.8lOsg%>iPyJ|g[Ooj^¾Azk)-ɻ2 GML—\ӆ4QB( lF>ۭ?I+&P+2i˽C(8 Dd x{ b  c $A? ?3"`?2@C._"a`!@C._"a.^&nxZ]LTG>.˂d!JD7^'$5j,ZTEAKMHJC4VCJJ}hL }H[MՇ&4i 3sΎw"^rvf3s~f̝!_4T _]_[c0 c OYyRR>%H>3D_[_j6Q wXEBq \B$-f"VwF[7;(C䭸ey)fN<(y8tHgP~ll )_4),Yw #_#:TݛeLєٲjhi"OH8a:ƭʚ65QLaoRåd}V |D +f}m!#Ḟyzucr==.L!efjC{Hc+"u+"{x/+}c7vSHc"u"<ݞ>wiw~D.`~Dx!+}sAH 𶫱\:Wr6()7G|E>Ed le2ޥjK}ݖ1zB(亇>@ #yFA M*t29U8,l`^P >?< .Ut8hUZұAZO:ꈑ:btt&:žtT9x3Ezמ37ژ1Θl6w.sGPm2IeV*@*;}e. U AG˱*ss9Q y^h~˼}wF3}W3f]v: 1mÓ[-iNrh$J90Q7/Ke0}Gtq!"] M.yE 0889\{7ÃϧA;9z;9l0|a4{p<ߚFt2yoDx(C|=hn玛x|;屺,x]_(}[PdanZCsKeoho" 38#!: nsSw.sA`5>&|-A _N7s6g5ߤ Yb^CoY.$1dߣ xj&ټ4s*%&1 wǴ;˲MLbC/*Yюû7S]lȰR'Fw&Gf@q}O}-Þ͖%Xǖbpd\ܺIk<&6Ř[%.NK^bK%Tb%+QiNbkXz$/~ IlHbjJ\?=q'k~u'^t=_CEŢ b@F[6gDɱo#Is%2,1vRj"u^>}o_z* Kr)jgU%ֱOg]Ifc:[Zb4uN͛t9,dʺ3YC^~=!ds}~y'a1߱VYK++kVXiJVp뜘9aJrGxsN1zχp-afXgr$# ͑J2rȊ3Ksq;SQ^{"]Mm:6%X9elfc?>:z=lo"h `XE|r/-F0y/y Dd x{ b  c $A? ?3"`?2 f:"l7A ʐ`! f:"l7A8^& xmlޮ :[(6WGqqj5]MLCcnLXR(}Uѥ%-BB4R+ErT5(TPI"AC TG$TjBAi7fononP=ϼf̛yГ ˺j.ƞHBN!`7B B[}F>pHW'>N&>G*3.!Is1å @dRKjfW!u@mD:' -JF!VR e,N^\ZCqk1B%BRF93Wc0mxZ ȏ)gѨN!bUm0~GvJ>k"vFFW}؇Wcn^J/?b(k?<o}׆zף#(XSW+Ctmq3M_|,XO%6>W"٦oҺCH12¸i1 Ʊ>.H_(C+`?O.e_VzXP5`H@!α-F0Q&L!w[ҕ5r>w7 <v)8ns&s] ~jQS)Y~Io+\wIk{gL޻F7z'Y󝼚o-wӈA~Z3BJp$cJ{o@c(Ke<65O񾭟}܌{3RzETYHk/; Ҟ}܍A-e(Q1i }{r3{^>|<yLLѷ,{#r~%u/)C|=]_/r~:K<2ï7}w`ىl{1_c11EU'@~R#M&OFx}<))ʶ[ +`"=})gDT>=d1?=%}"&x9H>~{+6E߅7`G~re6Ί3ݖi~"(|fO[xK?cޣ?G@B|R4ʢU*z$.!+DAM,C~S -GY~h yK3 [kz3x5gvș E9c`F:|ud9q2Xז,熇3њwy>s?BxWU`Pr;ynw)ߕͭJ@'[};rUW5UWl:B\zn-unqw4[![!s|iMyØGuZńb<֗_(=0<һAhJCE-|i0jm9#$;;HQgĦѺ>lZ yԖsu^wK5XônqW(ejq~MDy?uRYťm$_]57p'oY!3Ѝy3b]7j_kqoTc?DOFww)w{_+[.*TK?R-4lDkE[WXoVY_[xjhg_7I_Ef8X͑s+xk){%8'b!즮xT7{顼xX2=e둾e¢Z=ml)ۮ+MHZkr%gbmu-ۡu;b-HՏ)CuhmҡM:4uǹgs#EbBέ1.εuL5U8L)ztx s<<#8Rq/#vvm&gƻqe׺(:8QgFwv-E- #*٣0gљUl>lh4/^ZG3gW.:uiu^ZG^?¥~yetKkeXŖ:ʍYE-u+YZ(gW沴ѯu^9ZG9@?뼲n>n&zr@wwFH0,fnM\z'rMޒKJzσfgOa~ Js{{=issN N²,7V8}=;N㨼/8}CaQf-,_7R{!תz7P#| 7v  ߓ98!<'*nH7SZx&{:VL6 ?m[Gn Dd x{ b  c $A? ?3"`?2 PLt9qvs)!`!PLt9qvs)/^&xZ]lTE>n?(Ͷ)((?v +b*-%j!jm 1&D>hO0!>`T (cbZI=gnewf93s;XPq`= ÷Uwo\",h;JW HTnG)C@J]ݲq զ6(CP^jj`6KQP,T>V[iLWTsCMR2:)t&P_1(U(!(sP Qjuǜb|dM({'U&]l_'FǮc'!| m|{h0O|a(OĸY%κ߻{~:lZ6 i#6Lf(Pb(UJ=bX&|(C|6)LI7cI1-erV9gؠO`هߒ]k{ }' }o3G }/2 }Ü2#Id?hAC?h 1~A-.@{EyQ$2۲댢 -ddgP}t=Ӟgbb冯E Zo-ϧlMרH:kQVlTZ,t#׋\? ,c^~shkFفr+1lGMy9F+ncCY5 ڮrfGE9(mPQbhۈ嘮DrQ1ʘv):/xѶLQ|ܧ8wYcAOl=ȰH--ﶌS$g<|/64FY2ֽCDxW}r\0V>gC&,-pog}]0-\1]ngGz{ӁG܁GΈ9pȹ$d4/c.qJ\fYwkFM6TCv"k5ƴ@Hs<&V.aL-ӹb:g~!Z]K/%ꮥRܵ',޿gpݣ3Up!&$?j=B; _)?0ʊBdEqổ0I|$LqO[zdD1/dRᵲe5wKt;[bʙ]hHIGwdiKCQ-o; q߸# 818RH)ܮ:)K e6N\Licik"=6嘻e֫^%PX֪VEU"-RX*5bƈ#SX\aqTA *lPaC R>rV3=ϞZ2~שgFq\9i؆(xEs4cKFEZZj#ju+".v-=ziEf/3PK6S)ivۤZGs:{ZG:ZG>:ZGq:[\Y7\~8~2+W~?gȢuEC4M -z Vv | /c|2+oT;gשGʼpre$&: HHHDC$s1uve׸(-fm-v{ۺuuvT bd QPZ9Bsn`~-[(w@觹=SiP}ZI /OIY[75SummaryInformation(]iDocumentSummaryInformation8pCompObjvq՜.+,D՜.+,8 hp|  6i' Growth Models TitleH 6> MTWinEqns   FMicrosoft Office Word Document MSWordDocWord.Document.89q0Y0Y0Y0Y0Y0Y0Y0Y0Y0Y0Y0Y 0Y 0gY 0gYT@0@0@0@0@0@0!@0!@0!@0!@0!@0!@0!@07@07T 666T}{',.047;2DGL Tdmrstu#w<?ACFHJLMOPRTUX\_avxy{C`"(,48;?HUILOSY`0innnnnnnnnnooo&o1o   A\^o'''N.f.h.a<y<|<_'_)_eee#o_:_:_:: *13HOQ!!! ;=@[]`{} ;=@[]:::::::::::P672$@C._"a;2$PLt9qvs)2$H`v?N/($G*  $2$upiDӗy2$V? yT 2$6Oը [a플L %2$1DJ /2$!4̈*9uZ;2$K1o) epZJ oI2$f:"l7A U2$]ˌ; 6+4b _@6d(   2 s *@@  S"`?   5 s *@@  S"`?   6 s *@@ S"`? t ' s *A  ? ?3"`?t ( s *A  ? ?3"`?t ) s *A ? ?3"`?t * s *A ? ?3"`?z + 0+A ? ?3"`?       !"#$%&'()*+,-./0123456789:;<>?@ABCDEFGHIJKLMNOP@@@ NormalCJ_HaJmH sH tH b@b W / Heading 1$<@&^5CJ KH OJQJ\^JaJ d@d W / Heading 2$p<@&^p 56CJOJQJ\]^JaJV@V W / Heading 3$<@&5CJOJQJ\^JaJb@b iT Heading 4($ ``<@&^``5CJ\aJf@f iT Heading 5% <@&^`56CJ\]aJ`@` iT Heading 6% <@&^`5CJ\aJR@R iT Heading 7% <@&^`X@X iT Heading 8% `<@&^``6]f @f iT Heading 9% 00<@&^0`CJOJQJ^JaJDA@D Default Paragraph FontRi@R  Table Normal4 l4a (k(No Listj@j G Table Grid7:V06U@6 l Hyperlink >*B*phFV@F xFollowedHyperlink >*B* ph2O!2 {Example 5B*phO2 { DefinitionW$d%d&d'd-D`M NOPQ5ROAR {Definition Char5CJ_HaJmH sH tH >@R> . Footnote TextCJaJ@&@a@ .Footnote ReferenceH*4@r4 aH#Header  !4 @4 aH#Footer  !.)@. aH# Page Number_%,Fd#o`-0 @` @`M_#o/.-,+*0)(1'256 @` @`M_     #o PQq > p q   CD./>?  bchlptx|`aTU9:JUhix 12$%4DErGOPo  U V !!P!r!!!""####$B$r$$$$$$<%W%r%%%&&n'o'''d(e(z({((())**++_+`+,,-----...N.j.k...C/D/E/1122222&37383u333334M4N45555D6j7k7l7m7n7o77777O;P;;;;;;`<a<~<<==>??????? @ @@@@@@@@@@ @"@%@&@(@,@0@4@8@<@A@F@K@P@U@Z@[@]@RASATAUAVAWAkBlBBBBCCCDDDDDDDDDDDDDDDDDDFFFFFFFFFFFFFFGGGGGGGGGGGGGGH HTHHHHGIIII@JTJtJJJ-KAKaKKK;LxLLL[MMMM,NcNNNNCO|OOOOQ QQQRRR1S2ST3TfTTTfUUUUVVWWWXRXXXYY`ZlZ[[8\9\]]^^`0aaa cZccLdMdd;ee}f~fffffffffffffffffffffffffffffffggg gggggg!g&g'g,g1g2g7g p q  CD./>?  bchlptx|`aTU9:JUhix 12$%4DErGOPo  U V !!P!r!!!""####$B$r$$$$$$<%W%r%%%&&o'''d(e(z({(())*++_+`+,,-----...N.j.k...C/E/1122222&37383u333334M4N4555D6j7o77777O;P;;;;;;a<<==>?????? @ @@@@@@@@@@ @"@%@&@(@,@0@4@8@<@A@F@K@P@U@Z@[@]@RASATAVAWAkBlBBBBCCCDDDDFFGGGGGGGGGGGGGH HTHHHHGIIII@JTJtJJJ-KAKaKKK;LxLLL[MMMM,NcNNNNCO|OOOOQ QQQRRR1S2ST3TfTTTfUUUUVVWWXRXXXYY`ZlZ[[8\9\]]^^`0aa cZccLdMdd;ee}f~ffffffffffffffffffffffffffffggg gggggg!g&g'g,g1g2g7g$ T*% T6 Gt+yf! T,@ +@8L-p0 T.b;bt/U=!=t _Toc227057898 _Toc227143116 _Toc227057899 _Toc227143117 _Toc227057900 _Toc227057901 _Toc227143118 _Toc227057902 _Toc227143119 _Toc227057903 _Toc227143120 _Toc227057904 _Toc227057905 _Toc227057906 OLE_LINK1PPo7o7GGHX`Zl$o  nn~7~7HH HXkZl$o((|f )|f| *|fs +|fY ,|fb -|f.|fD /|f 0|f[1|fDS 2|fM 3|f\M 4|fM 5|fL 6|fL 7|f\L 8|fL 9|fK :|fK ;|f\K <|fK =|fJ >|fJ ?|f\J @|fJ A|fI B|fI C|f\I D|fI E|fH F|fw G|fdK H|f| I|f| J|ft7 K|f$o L|f M|f N|f O|fDU  11)))))!+!+++FFFFGGGMM\N\NNNNNNNsOsOOOOOPP$W$W$o      !"#$%&'33)))))(+(+++FFFFGGGMMbNbNNNNNNN{O{OOOOOPP(W(W$o  !"#$%&'=*urn:schemas-microsoft-com:office:smarttags PlaceType=*urn:schemas-microsoft-com:office:smarttags PlaceName9'*urn:schemas-microsoft-com:office:smarttagsplace8#*urn:schemas-microsoft-com:office:smarttagsCity9"*urn:schemas-microsoft-com:office:smarttagsStateB(*urn:schemas-microsoft-com:office:smarttagscountry-region D ('(''#"#'#'('"''#'#'#'#'#'#'#'#'('('  l o D F VYx{47$$l(n(u(w(((77P;Y;;;JJqJsJJK^K`KXXYY1_3___i k k k kkkkkkkkkkkmmmmnnnnnn$o F J $$f(j(((----..P;Y;;;>>O?R???|BBBBYY1_3_eehhi k k k kkkkkkkkkkknn o o$o3333333333333333333333.4N4o77??? @]@CDG H(IGI@JTJ-KAKM[M]RR`ZlZ[8[``eeLf|f~fffaghhi k k k kkkkkkkkk%k5kCkSkkkllmmnn$oi k k k kkkkkkkkkkk$o$((P,?CM<5Bq?h^`OJPJQJ^J.h ^`hH.h pLp^p`LhH.h @ @ ^@ `hH.h ^`hH.h L^`LhH.h ^`hH.h ^`hH.h PLP^P`LhH.h^`OJPJQJ^J. ^`hH. pLp^p`LhH. @ @ ^@ `hH. ^`hH. L^`LhH. ^`hH. ^`hH. PLP^P`LhH.^`o() ^`hH. pLp^p`LhH. @ @ ^@ `hH. ^`hH. L^`LhH. ^`hH. ^`hH. PLP^P`LhH.q?CM$(        |P                 L`a'~X)iTi  OZ f\xB[Ky;%d \!@"*#aH#Ty'c.(Ks-W /w/r*6"718\;l>@J N0QtSQg^SXrTbVTDX&Z`kSe mMq+tR>uiycyPz7+}LNW{BlP<lIwaDR{G8Gw;2D: jDq{!Z4-h$` #Ksa]`vUQ[iqp9_zCBZV$.T3qa"8&XK`?wqk"xkxaHB gUk2t TIkE!9pb2=bchlptx|%'? @ @@@@@@@@@@ @"@%@&@(@,@0@4@8@<@A@F@K@P@U@Z@[@kBCY`Ze~fffffffffffffffffffffffffffffffggg gggggg!g&g'g,g1g2g7g