ࡱ>  Z\ rbjbjT~T~ 66PGyyy~J-AAAW$$$~~~~~~~́oN~9y$#"$$$~AW=~---$RAyW~-$~--*rW"zW:|e'tJ}S~0~ u'zzy"z$$-$$$$$~~-$$$~$$$$$$$$$$$$$ : Math 227 Elementary Statistics: A Brief Version, 5/e Bluman Ch 4.1 #1-10 all, 12 (a, c, e, g), 13, 14, (a, b, c, d, e, h, i, j), 17, 21, 25, 31, 32. What is a probability experiment? A probability experiment is a chance process that leads to well-defined outcomes. Define sample space. The set of all possible outcomes of a probability experiment is called a sample space. What is the difference between an outcome and an event? An outcome is the result of a single trial of a probability experiment, but an event can consist of more than one outcome. What are equally likely events? Equally likely events have the same probability of occurring. What is the range of the values of the probability of an event? The range of values is 0 to 1 inclusive. When an event is certain to occur, what is its probability? 1 If an event cannot happen, what value is assigned to its probability? 0 What is the sum of the probabilities of all the outcomes in a sample space? 1 If the probability that it will rain tomorrow is 0.20, what is the probability that it wont rain tomorrow? Would you recommend taking an umbrella?  A probability experiment is conducted. Which of these cannot be considered a probability of an outcome? b) -1/5, d)-0.59, f) 1.45, i) 112% 12) Rolling a die. If a die is rolled one time, find these probabilities. Of getting a 4. P (number is 4) = 1/6 Of getting a number greater than 4. P (number greater than 4) = 2/6 = 1/3 e) Of getting a number greater than 0. P (number greater than 0) = 6/6 = 1 g) Of getting a number greater than 3 and an odd number. P (number greater than 3 and odd) = 1/6 13) Rolling two dice. If two dice are rolled one time, find the probability of getting these results. a) A sum of 6.  QUOTE   b) Doubles.  QUOTE    QUOTE   c) A sum of 7 or 11.  QUOTE    QUOTE   d) A sum greater than 9.  QUOTE   e) A sum less than or equal to 4.  QUOTE   14) Drawing a card. If one card is drawn from a deck, find the probability of getting these results. An ace.  QUOTE   A diamond P (a diamond) = EMBED Equation.DSMT4  c) An ace of diamonds  QUOTE   d) A 4 or a 6 P (4 or 6) =  EMBED Equation.DSMT4  e) A 4 or a 6  QUOTE   f) A 6 or a spade P (6 or a spade) =  EMBED Equation.DSMT4  h) A red queen.  QUOTE   j) A black card and a 10.  QUOTE   17) Human Blood Types Human blood is grouped into four types. The percentages of Americans with each type are listed below. O 43% A 40% B 12% AB 5% Choose one American at random. Find the probability that this person a. Has type O blood  EMBED Equation.DSMT4  P(type O) = 0.43 b. Has type A or B  EMBED Equation.DSMT4  P(type A or B) = 0.40+ 0.12 = 0.52 c. Does not have type O or A  EMBED Equation.DSMT4  P(not type A or O)=1-0.83 = 0.17 21) Gender of children. A couple has three children. Find the follow probabilities. all boys P (all boys) = EMBED Equation.DSMT4  all girls or all boys P (all girls or all boys) = EMBED Equation.DSMT4  exactly two boys or two girls  EMBED Equation.DSMT4 Exactly two boys or two girls) = EMBED Equation.DSMT4  At least one child of each gender  EMBED Equation.DSMT4  25) A roulette wheel has 38 spaces numbered 1 through 36, 0, and 00. Find the probability of getting these results. An odd number ( not counting 0 or 00) P (an odd number) = EMBED Equation.DSMT4  A number greater than 27 P (X>27) =  EMBED Equation.DSMT4  A number that contains the digit 0 P (containing 0) =  EMBED Equation.DSMT4  Based on the answer to part a, b, c, which is most likely to occur? Explain why. The event in part a is most likely to occur since it has the highest probability of occurring. 31) Selecting a bill. A box contains a $1 bill, $5 bill, a 10$ bill, and a $20 bill. A bill is selected at random, and it is not replaced; then a second bill is selected at random. Draw a tree diagram and determine the sample space.  32) Tossing Coins Draw a tree diagram and determine the sample space for tossing four coins.  Ch. 4.2 #2, 5, 9, 11, 13, 15, 17, 21 2) Determine whether these events are mutually exclusive. a) Roll a die: Get an even number, and get a number less than 3. No b) Roll a die: Get a prime number (2, 3, 5), and get an odd number. No c) Roll a die: Get a number greater than 3, and get a number less than 3. Yes d) Select a student in your class: The student has blond hair, and the student has blue eyes. No e) Select a student in your college: The student is a sophomore, and a business major. No f) Select any course: It is a calculus course, and it is an English course. Yes g) Select a registered voter: The voter is a Republican, and the voter is a Democrat. Yes 5) Selecting an instructor At a convention there are 7 mathematics instructors, 5 computer science instructors, 3 statistics instructors, and 4 science instructors. If an instructor is selected, find the probability of getting a science instructor or a math instructor.  9) At a particular school with 200 male students, 58 play football, 40 play basketball, and 8 play both. What is the probability that a randomly selected male plays neither sport?  So,  QUOTE   Selecting a Student In a statistics class there are 18 juniors and 10 seniors; 6 of the seniors are females, and 12 of the juniors are males. If a student is selected at random, find the probability of selecting the following. Male Female Total Senior 4 6 10 Junior 12 6 18 Total 16 12 28 P(A junior or a female) = (18/28) + (12/28)-(6/28) = 24/28 = 6/7 P(A senior of a female) = (10/28) + (12/28) (6/28) = 16/28= 4/7 P(A junior or a senior) = (18/28) + (10/28) = 28/28 = 1 13) Young Adult Residences According to the Bureau of the Census, the following statistics describe the number (in thousands) of young adults living at home or in a dormitory in the year 2004. __________Ages 1824 Ages 2534 Total Male 7922 2534 10,456 Female 5779 995 6,774 Total 13,701 3529 17,230 . Choose one student at random. Find the probability that the student is  15) Multiple Births The number of multiple births in the United States for a recent year indicated that there were 128,665 sets of twins, 7110 sets of triplets, 468 sets of quadruplets, and 85 sets of quintuplets. Choose one set of siblings at random. Find the probability that  17) Cable Channel Programming Three cable channels (6, 8, and 10) have quiz shows, comedies, and dramas. The number of each is shown here. Channel 6 Channel 8 Channel 10 Total Quiz show 5 2 1 8 Comedy 3 2 8 13 Drama 4 4 2 10 Total 12 8 11 31 If a show is selected at random, find these probabilities. P( The show is a quiz show, or it is shown on channel 8) = (8/31)+(8/31) (2/31) = 14/31 P(The show is a drama or a comedy) = (10/31) + (13/31)=23/31 P(The show is shown on channel 10, or it is a drama)=(11/31)+(10/31)-(2/31)=19/31 21) Door-to-Door Sales a sales representative who visits customers at home finds she sells 0, 1, 2, 3, or 4 items according to the following frequency distribution. Items sold_______Frequency 8 10 3 2 1 Find the probability that she sells the following. Exactly 1 item  QUOTE   More than 2 items  QUOTE   At least 1 item  QUOTE   At most 3 items  QUOTE   Ch. 4.3 #1, 3, 5, 7, 8, 13, 15, 17, 19, 21, 29, 31, 34, 35, 36, 37,39 ,41, 42, 45 State which events are independent and which are dependent. Tossing a coin and drawing a card from a deck Independent Drawing a ball from an urn, not replacing it, and then drawing a second ball Dependent Getting a raise in salary and purchasing a new car Dependent Driving on ice and having an accident Dependent Having a large shoe size and having a high IQ Independent A father being left-handed and a daughter being left-handed Dependent Smoking excessively and having lung cancer Dependent Eating an excessive amount of ice cream and smoking an excessive amount of cigarettes Independent 3) Video and Computer Games Sixty-nine percent of U.S. heads of households play video or computer games. Choose 4 heads of households at random. Find the probability that a. P(None play video or computer games)= (0.31)4 = 0.009 or 0.9% b. P(all four play video or computer games)=(0.69)4 = 0.227 or 22.7% 5) Medical Degrees If 28% of U.S. medical degrees are conferred to women, find the probability that 3 randomly selected medical school graduates are men. Would you consider this event likely or unlikely to occur?  QUOTE    QUOTE    QUOTE   7) Computer Ownership At a local university 54.3% of incoming first-year students have computers. If 3 students are selected at random, find the following probabilities. a. None have the computers.  QUOTE    QUOTE   b. At least one has a computer.  QUOTE   c. All have computers.  QUOTE   8) Cards If 2 cards are selected from a standard deck of 52 cards without replacement, find these probabilities. a. P (Both are spades) =P (1st is a spade) * P (2nd is a spade) = (13/52)*(12/51) = (1/17) b. P (Both are the same suit) = P (1st is a suit) * P (2nd is a suit) = (4/4)* (12/51) =12/51=4/17 c. P (Both are kings) = P (1st king) *P (2nd king) = (4/52)*(3/51) = 1/221 13) Leisure Time Exercise Only 27% of U.S. adults get enough leisure time exercise to achieve cardiovascular fitness. Choose 3 adults at random. Find the probability that a. P(all 3 get enough exercise) = (0.27)3 =0.0197 b. P(at least one gets enough exercise) = 1-(0.73)3 =0.611 15) Customer Purchases In a department store there are 120 customers, 90 of whom will buy at least one item. If 5 customers are selected at random, one by one, find the probability that all will buy at least one item.  17) Scientific Study In a scientific study there are 8 guinea pigs, 5 of which are pregnant. If 3 are selected at random without replacement, find the probability that all are pregnant.  19) Membership in a Civic Organization In a civic organization, there are 38 members; 15 are men and 23 are women. If 3 members are selected to plan the July 4th parade, find the probability that all 3 are women. Would you consider this event likely or unlikely to occur? Explain your answer. P(1st is a woman)*P(2nd is a woman)*P(3rd is a woman)= (23/38)(22/37)(21/36) = 0.2100 Since the probability of getting all 3 women is small, the event is unlikely to occur. 21) Sales A manufacturer makes two models of an item: model I, which accounts for 80% of unit sales, and model II, which accounts for 20% of unit sales. Because of defects, the manufacturer has to replace (or exchange) 10% of its model I and 18% of its model II. If a model is selected at random, find the probability that it will be defective.  29) Country Club Activities At the Avonlea Country Club, 73% of the members play bridge and swim, and 82% play bridge. If a member is selected at random, find the probability that the member swims, given that the member plays bridge.  31) House Types In Rolling Acres Housing Plan, 42% of the houses have a deck and a garage; 60% have a deck. Find the probability that a home has a garage, given that it has a deck.  35) Doctor Specialties Below are listed the numbers of doctors in various specialties by gender. Pathology Pediatrics Psychiatry Total Male 12,575 33,020 27,803 73,398 Female 5,604 33,351 12,292 51,247 Total 18,179 66,371 40,095 124,645 Choose 1 doctor at random. a.  EMBED Equation.DSMT4  b.  EMBED Equation.DSMT4  c. Are the characteristics female and pathologist independent? Explain. No.  EMBED Equation.DSMT4  36) Olympic Medals The medal distribution from the 2004 Summer Olympic Games for the top 23 countries is shown below. Gold Silver Bronze Total United States 35 39 29 103 Russia 27 27 38 92 China 32 17 14 63 Australia 17 16 16 49 Others 133 136 153 422 Total 244 235 250 729 Choose one medal winner at random. Find the probability that the winner won the gold medal, given that the winner was from the United States.  EMBED Equation.DSMT4  Find the probability that the winner was from the United States, given that she or he won a gold medal.  EMBED Equation.DSMT4  Are the events medal winner is from the United States and gold medal was won independent? Explain. No, because the P (U.S | gold) `" P(gold). 37) Martial Status of Women According to the Statistical Abstract of the United States, 70.3% of females ages 20 to 24 have never been married. Choose 5 young woman of this age category at random. Find the probability that a. None have ever been married.  EMBED Equation.DSMT4  b. P (At least one has been married) =1- EMBED Equation.DSMT4 =1-0.1717=0.8283 39) On-Time Airplane Arrivals The greater Cincinnati airport led major U.S. airports in on-time arrivals in the last quarter of 2005 with an 84.3% on-time rate. Choose 5 arrivals at random and find the probability that at least 1 was not on time.  EMBED Equation.DSMT4  41) Reading to Children Fifty-eight percent of American children (ages 3 to 5) are read to everyday by someone at home. Suppose that 5 children are randomly selected. What is the probability that at least one is read to every day by someone at home?  42. Doctoral Assistantships Of Ph. D. students, 60% have paid assistantships. If 3 students are selected at random, find the probabilities. a. P(all have assistantships) =  EMBED Equation.DSMT4  b. P(None have assistantships) = (.4)(.4)(.4)=0.064 c. P(At least none has an assistantships) =1- P(None have assistantships) = 1-0.064 =0.936 45) Family and Childrens Computer Games It was reported that 19.8% of computer games sold in 2005 were classified as family and childrens. Choose 5 purchased computer games at random. Find the probability that a.  EMBED Equation.DSMT4   EMBED Equation.DSMT4  b.  EMBED Equation.DSMT4  Ch. 4.4 # 1, 3, 7, 9, 11, 13(e, f, g), 15, 17, 19, 23, 27, 29, 31, 35, 40 Zip codes: How many 5-digit zip codes are possible if digits can be repeated? If there cannot be repetitions?  3) How many different ways can 7 different video game cartridges be arranged on a shelf? 7!=5040 7) Campus Tours Student volunteers take visitors on a tour of 7 campus buildings. How many different tours are possible? (Assume order is important.) 7!=5040 9) How many different 3-digit identification tags can be made if the digits can be used more than once? If the first digit must be a 5 and repetitions are not permitted?  b)  EMBED Equation.DSMT4  13) Evaluate each of these. e.  EMBED Equation.DSMT4  = 2525 f.  EMBED Equation.DSMT4  =11,880 g.  EMBED Equation.DSMT4  =60  EMBED Equation.DSMT4  15. Sports Car Stripes how many different 4-color code stripes can be made on a sports car if each code consists of the colors green, red, blue, and white? All colors are used only once. Since order matters use permutations.  EMBED Equation.DSMT4  17) Threatened Species of Reptiles There are 22 threatened species of reptiles in the United States. In how many ways can you choose 4 to write about? (Order is not important.)  EMBED Equation.DSMT4  19) How many different 4-letter permutations can be formed from the letters in the word decagon?  EMBED Equation.DSMT4  21. ID Cards How many different ID cards can be made if there are 6 digits on a card and no digit can be used more than once? From 10 digits you have to select 6, but since the order matter because no digit can be used more than once, then the number of ID cards is given by  EMBED Equation.DSMT4  23) How many different way can 4 tickets be selected from 50 tickets if each ticket wins a different prize?  EMBED Equation.DSMT4  27) Evaluate each expression. a.  EMBED Equation.DSMT4   b.  EMBED Equation.DSMT4  c.  EMBED Equation.DSMT4  29) How many ways are there to select 3 bracelets from a box of 10 bracelets, disregarding the order of selection?  EMBED Equation.DSMT4  31) How many ways can a committee of 4 people be selected from a group of 10 people?  EMBED Equation.DSMT4  35) Music Program Selections A jazz band has prepared 18 selections for a concert tour. At each stop they will perform 10. How many different programs are possible? How many programs are possible if they always begin with the same song and end with the same song? Different programs:  EMBED Equation.DSMT4  Starting and ending with the same song:  EMBED Equation.DSMT4  40) Selecting a Jury How many ways can a jury of 6 women and 6 men be selected from 10 women and 12 men?  EMBED Equation.DSMT4  4.5 #2 2) Selecting a Committee A parent-teacher committee consisting of 4 people is to be formed from 20 parents and 5 teachers. Find the probability that the committee will consist of these people. (Assume that the selection will be random.) a. All teachers  EMBED Equation.DSMT4  b. 2 teachers and 2 parents  EMBED Equation.DSMT4  c. 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E,K80ETuOVb$R4+ld7 k)blRj]" Tõ0mMs&0H/*AyzdEË<$3h(w6j䮕TIN 7?6]PzD[jnHsRe:5"W1Ir ;X;"y͇I??k`1ְ+o2&hNQPI1 qqO Sj^fE4zL{,e-*'gA*,cYHچ΂V[i}HL=/0Æ 갢܁X9G.TXhuls'AjRS#i:/f3  k`Wì s\h^ժ{U24 L.ˁixHhcB&9VxBgi*kdEa9^~MH7\8 DH1lPg`ثhu%+mga#ɛ~d4ܥDδ3n ]Te؜VZ\i&DfOAz)[ӓ`-%iV߈0I?$N@gCy B[%A1!NX(1۵>HgE.гԴNx8DuM}Os[!:& Zy&%J#ocYM##r+H ߝ=y"1={@;MO"|N{.%9{i("P⊕Tw4pW\wp C 78[`nsN\rԁ($5CGQ~x_BX]Ԉ"PFk-+~@w@Amܑ+"]rIENDB`y#Dd  6 3 A6" ì 12Px≤3=1-Px=4=1-124=23245b5j7(JzҚn j7(JzPNG  IHDR EsRGB pHYs+IDATx^\=V0vI:-h9y^ 4&@~i(CxgYeyfTX|Iä(1@ 8E` M&,V>hOϯ?oӜ UΖ^,*f& qQ~%LgBqW iN|؆kżLbXӼb ߿6[&W30!SʁzCZ$/ɳJE$XdJl"sƁ?'/C[NٕN#mSD?}a< 3ݖe8{XX ɄčL%T ҧZJ\IYb&Rx'$p%έ^_OL@R8vJȄ1b}dՌS]&ުZ/fu3=WX,ZLS9*֝HE0Ys`NG&bNzTdzj{i'dU& 7d1!7y1cϲ5r6mj:_$2H 7J/D@QNvt}7b@ΫnDUg.毙W^aT[w[4:kW HfPPW!eOfd~2깎b<igwA`F3lߋSW-{(gvqaȓ0r6ۨ8 <3DkK94Ll jxPalϋx]iw#ӈ䆉xMfL=gt "@$޼D0$"8SDVFA^5=L]=l) yb_C(Wq{ >oQx?JhzN s[t\y1%O@u""0`*}"ۃj@D=Ȓf"0]M$J@MfE7H!; Y?sðYB*¤[<2@v$]4d'< Q ?޼G2ZIENDB`y#Dd  7 3 A7" ì 12Px≤3=1-Px=4=1-124=23246b5j7(JzKn j7(JzPNG  IHDR EsRGB pHYs+IDATx^\=V0vI:-h9y^ 4&@~i(CxgYeyfTX|Iä(1@ 8E` M&,V>hOϯ?oӜ UΖ^,*f& qQ~%LgBqW iN|؆kżLbXӼb ߿6[&W30!SʁzCZ$/ɳJE$XdJl"sƁ?'/C[NٕN#mSD?}a< 3ݖe8{XX ɄčL%T ҧZJ\IYb&Rx'$p%έ^_OL@R8vJȄ1b}dՌS]&ުZ/fu3=WX,ZLS9*֝HE0Ys`NG&bNzTdzj{i'dU& 7d1!7y1cϲ5r6mj:_$2H 7J/D@QNvt}7b@ΫnDUg.毙W^aT[w[4:kW HfPPW!eOfd~2깎b<igwA`F3lߋSW-{(gvqaȓ0r6ۨ8 <3DkK94Ll jxPalϋx]iw#ӈ䆉xMfL=gt "@$޼D0$"8SDVFA^5=L]=l) yb_C(Wq{ >oQx?JhzN s[t\y1%O@u""0`*}"ۃj@D=Ȓf"0]M$J@MfE7H!; Y?sðYB*¤[<2@v$]4d'< Q ?޼G2ZIENDB`Dd J 8 3 A8"  12Pmen=1-0.28=0.727b_$m_ʩ/gd.;n3$m_ʩ/gd.PNG  IHDRGsRGB pHYs+IDAThCZ=r F{Hc;d (&< g7Āj6X֪}*.`h\0b&j방R=HQA@RUjQ07/dNcDESkGQ[ju9 S/48/,f$WHһ[[:1xk+sl+_k|7{[Fih`mܩW?p Q=p&fQT.(Ivd+vRV/tV[[ &lDf7ku״o=聡EGv }!sUMayVĬum.;9Fk%9 |ny0GŦ\׬~2 JM8]χL,hy'B?}e< Hk oKQe 0Տk(εF IENDB`Dd J 9 3 A9"  12Pmen=1-0.28=0.728b_$m_ʩ/gd.;n3$m_ʩ/gd.PNG  IHDRGsRGB pHYs+IDAThCZ=r F{Hc;d (&< g7Āj6X֪}*.`h\0b&j방R=HQA@RUjQ07/dNcDESkGQ[ju9 S/48/,f$WHһ[[:1xk+sl+_k|7{[Fih`mܩW?p Q=p&fQT.(Ivd+vRV/tV[[ &lDf7ku״o=聡EGv }!sUMayVĬum.;9Fk%9 |ny0GŦ\׬~2 JM8]χL,hy'B?}e< Hk oKQe 0Տk(εF IENDB`Dd z Jv : 3 A:"8 2 12P3 are men=(0.72)3=0.373;9b [8:i2i`c tFn[8:i2i`c tPNG  IHDR[wsRGB pHYs+rIDAThCZ;RA]( qL)9(|qtU(qRH= \wgjz&NoqlW3#٩9Wf@h6uR`PZXWveDNoSs5@sX8`a=$8* rY5'|MKƕ Ydp"9Vz|>ص@cZx|CV.*D p ؾD,)1Ğ@H]E|?DH4 ̲h` , j{i.zQfJVm [+ikbdҐȍЌ:Y"yˣ5LYB!X=ېŃVnx'  gt!X9es Iӊv"wse$5b"E{G0В XVf/ V3"M1]w:Z2ʉBIe:X(Rt)tdnaƛO 9˫j;~n-| +ڇk^,Uů1TV|t,V7}q$[bKoR( pQ3|G}a> *5*_HEӒh$Sa xjNŽ~V rN_^fNSX(r 12P3 are men=(0.72)3=0.373;:b [8:i2i`c t9n[8:i2i`c tPNG  IHDR[wsRGB pHYs+rIDAThCZ;RA]( qL)9(|qtU(qRH= \wgjz&NoqlW3#٩9Wf@h6uR`PZXWveDNoSs5@sX8`a=$8* rY5'|MKƕ Ydp"9Vz|>ص@cZx|CV.*D p ؾD,)1Ğ@H]E|?DH4 ̲h` , j{i.zQfJVm [+ikbdҐȍЌ:Y"yˣ5LYB!X=ېŃVnx'  gt!X9es Iӊv"wse$5b"E{G0В XVf/ V3"M1]w:Z2ʉBIe:X(Rt)tdnaƛO 9˫j;~n-| +ڇk^,Uů1TV|t,V7}q$[bKoR( pQ3|G}a> *5*_HEӒh$Sa xjNŽ~V rN_^fNSX(r 12this event is unlikely to occur since its less than 0.5;b>x0D $orMXnx0D $orMPNG  IHDRssRGB pHYs+IDATx^[;rZK=H*jO{x%6 '^k e*@+Q? \2sggh5 T*_?_* T*YT*_πY}~~||-*9ղTv=ίen5k_H(2Jge~xh]&p2z\gY80擫^ e 9;h2cfxI&~o+1د`ױ\ a`oߞ`B&X՘!;XvQ{hdZŦBXqYk25Ӊ!;Yh[}ƃOᑖyp!,tx4Ww*mi~r}-d Y܄A2&~0 8=LIc,Fހl&kd h 2r&\_Y`cЙUWdV, 3qpLMHEWQ"NJ_|$D' U[2[f5$ !ThH%ni0Zf6oϣ/h6(w|o%6i=)O|s%GckMNͧ1yD愙G"@Lk2*颞aZˆѶ"\ύ5,cӥ? v?| Kd}K,XnlԎu˹.G&[M$IK|&I4{;rڅ Ucf2sV1FNf:q>GR;RPn`R#+&3G&tt4B#C Y|Txm 'EdQVIQ]TF%QWF<@T@Tގ%*vD )nEΌP.s AxsC#JCS\QHX*H f .6QFcG)h oR]3aMHIP]T8V[O*gd)ْQo,- Ϸ0յgfn 6LѕsM!TBe7@&D =% ڛt}U6zo3FM,yi*R'T5q'_'b I(y~vKBW$G}Q",%߳]Yt]5]=,.m­ykY~)&+Xd#B ;+}1=BZȱc(g6YI[՗H9G$ Ψpyg~q0OZKw2P'zQ8큖S, ۱ͬvsjƇ3*_ׄdFV̚g~M'8g|mŐ Ns~ 5<9Ze.@p2E,6e bu*1iAȈ0b}d[9<(㶪4Iw[NBw{7=4NnЅ^jXU^⢋{ft>0TB8KND{qkX0xt(+f3iv~pkf9vΣNzy n ^U 읁Z@e  ^U 읁YNq]2p rF*W o IENDB`KDd J = 3 A="{ u 12this event is unlikely to occur since its less than 0.5<b>x0D $orM9unx0D $orMPNG  IHDRssRGB pHYs+IDATx^[;rZK=H*jO{x%6 '^k e*@+Q? \2sggh5 T*_?_* T*YT*_πY}~~||-*9ղTv=ίen5k_H(2Jge~xh]&p2z\gY80擫^ e 9;h2cfxI&~o+1د`ױ\ a`oߞ`B&X՘!;XvQ{hdZŦBXqYk25Ӊ!;Yh[}ƃOᑖyp!,tx4Ww*mi~r}-d Y܄A2&~0 8=LIc,Fހl&kd h 2r&\_Y`cЙUWdV, 3qpLMHEWQ"NJ_|$D' U[2[f5$ 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