ÐÏà¡±á>þÿ =?þÿÿÿ:;<€Ù€òsÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿì¥Á€ ø¿?_bjbj´V´V ½cÖ<Ö<†J¸ÿÿÿÿÿÿ·**mmIII$ÿÿÿÿmmmmtáÌm’´%²_,_,_,;-zZzZzZl‘n‘n‘n‘n‘n‘n‘$¹“¢[––’‘-IzZ¼P¾ zZzZzZ’‘mm_,;-#¿‘ÖbÖbÖbzZLmÖ_,ÜI;-l‘ÖbzZl‘ÖbÖbÞ$ŒXC0;-ÿÿÿÿÀÌI¬?yÌmÆZ¬|(X‘Õ‘0’¤Œñ–r^²ñ–P0ñ–I0(zZzZÖbzZzZzZzZzZ’‘’‘$b²zZzZzZ’zZzZzZzZÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿÿñ–zZzZzZzZzZzZzZzZzZ* 3: Unit 1A – Linear Functions Lesson 1-8: Properties of Real Numbers The properties of real numbers allow you to write equivalent expressions and simplify expressions. The summary below reviews properties of real numbers that apply to both addition and multiplication. PROPERTIES OF REAL NUMBERS For every real number a, b, and c, CLOSURE PROPERTY OF REAL NUMBERS__________________________________________COMMUTATIVE PROPERTY OF ADDITION__________________________________________COMMUTATIVE PROPERTY OF MULTIPLICATION__________________________________________ASSOCIATIVE PROPERTY OF ADDITION__________________________________________ASSOCIATIVE PROPERTY OF MULTIPLICATION__________________________________________IDENTITY PROPERTY OF ADDITION__________________________________________IDENTITY PROPERTY OF MULTIPLICATION__________________________________________INVERSE PROPERTY OF ADDITION__________________________________________INVERSE PROPERTY OF MULTIPLICATION__________________________________________ The following summary reviews some additional properties of real numbers. PROPERTIES OF REAL NUMBERS For every real number a, b, and c, DISTRIBUTIVE PROPERTY__________________________________________MULTIPLICATION PROPERTY OF ZERO__________________________________________MULTIPLICATION PROPERTY OF -1 __________________________________________ Examples: 1. Name the property that each equation illustrates. Explain. a. EMBED Equation.3 b. EMBED Equation.3 c. EMBED Equation.3 d. EMBED Equation.3 e. EMBED Equation.3 f. EMBED Equation.3 g. EMBED Equation.3 h. EMBED Equation.3 i. EMBED Equation.3 j. EMBED Equation.3 You can also use the properties to reorganize the order of numbers in sums or products so that you can calculate more easily. A fast-food restaurant offered a special on their Biggie Burger to entice customers at lunch time. The 99 ¢ special ran Monday through Friday. The number of Biggie Burgers sold each day is recorded in the table below. What was the average amount received from the sale of Biggie Burgers during each day? MTWTF246303182341378 3. At the supermarket, you buy a package of cheese for $2.50, a loaf of bread for $2.15, a cucumber for $.65, and some tomatoes for $3.50. Find the total cost of the groceries. _____________________________________________ is the process of reasoning logically from given facts to a conclusion. Using deductive reasoning, you justify each step in simplifying an expression with reasons such as properties, d. EMBED Equation.3 definitions, or rules. 3. Simplify each expression. Justify each step. a. EMBED Equation.3 b. EMBED Equation.3 c. EMBED Equation.3 Homework Assignment: PH ALG 1 page 56 odds 1-39, 40-52 Unit 1 A– Linear Functions Lesson 2.1: Solving One- Step Equations Lesson 2-2: Solving Two-Step Equations Lesson 2-3: Solving Multi-Step Equations Mr. Hallam needed to buy some stamps. He bought some 25 cent stamps and three times as many 29-cent stamps. He paid a total of $22.40. How many of each type of stamp did she buy? Definition A mathematical statement that can be either true or false depending on what values (replacements) are used is called an _______________________ Definition The _______________________ to an open sentence are the values (replacements) that make the sentence true Definition An _____________________ states that two mathematical expressions are equal Real numbers have certain properties that we can use when we solve equations or open sentences. Some of those properties are listed below. For all real numbers Reflexive Property of Equality ___________________________________Symmetric Property of Equalityif a = b, then ___________________________________Transitive Property of Equalityif a = b and b = c, then___________________________________Addition Property of Equalityif a = b, then ___________________________________Subtraction Property of Equalityif a = b, then ___________________________________ To find a solution, you can use properties of equality to form equivalent equations. Equivalent equations are equations that have the same solution (or solutions). INVERSE OPERATIONS REVERSE ORDER OF OPERATIONS Single Step Equations Examples: 1. Solve each equation. Check your answer. a. EMBED Equation.3 c. EMBED Equation.3 d. EMBED Equation.3 Multiplication and division are inverse operations. When you multiply or divide to solve equations, you use the following properties. For all real numbers Multiplication Property of Equalityif a = b, then __________________________________Division Property of Equalitywith c EMBED Equation.3 , if a = b, then________________________________ 2. Solve each equation. Check your answer. a. EMBED Equation.3 b. EMBED Equation.3 SKILL: In the next example, the coefficient of the variable is a fraction. You can use RECIPROCAL to solve the equation. 3. Solve each equation. Check your answer. a. EMBED Equation.3 b. EMBED Equation.3 SKILL: When you solve equation involving MULTIPLICATION, DIVIDE each side of the equation b y the same number. 4. Solve each equation. Check your answer. a. EMBED Equation.3 b. EMBED Equation.3 c. EMBED Equation.3 d. EMBED Equation.3 Two-Step Equations Summary SOLVING TWO-STEP EQUATIONS Step 1 Use the Addition or Subtraction Property of Equality to get the term with a variable alone on one side of the equation. Step 2 Use the Multiplication or Division Property of Equality to write an equivalent equation in which the variable has a coefficient of 1. Examples: 5. Solve each equation. Check your answer. a. EMBED Equation.3 b. EMBED Equation.3 SKILL: You can write two-step equations to MODEL real-world situations. Some real-world situations require whole-number answers. So check that your answer is reasonable in the given situation. 6. You order iris bulbs from a catalog. Iris bulbs cost $.90 each. The shipping charge is $2.50. If you have $18.50 to spend, how many iris bulbs can you order? SKILL: In some equations, the variable may have a NEGATIVE SIGN in front of it, such as EMBED Equation.3 . To help you solve these equations, recall that EMBED Equation.3 and EMBED Equation.3 . You can solve for x by multiplying or dividing by -1. 7. Solve each equation. Check your answer. a. EMBED Equation.3 b. EMBED Equation.3 Multi-Step Equations SUMMARY Steps for Solving a Multi-Step Equation Step 1 Clear the equation of fractions and decimals. Step 2 Use the Distributive Property to remove Parentheses on each side. Step 3 Combine like terms on each side. Step 4 Undo addition or subtraction. Step 5 Undo multiplication or division Examples: 8. Solve each equation. Check your answer. a. EMBED Equation.3 b. EMBED Equation.3 SKILL: You can MODEL real-world situations using multi-step equations. 9. A gardener is planning a rectangular garden area in a community garden. His garden will be next to an existing 12-ft fence. The gardener has a total of 44 ft of fencing to build the other three sides of his garden. How long will the garden be if the width is 12 ft? SKILL: In the equation EMBED Equation.3 , the parentheses indicate multiplication. Use the DISTRIBUTIVE PROPERTY to multiply each term within the parentheses by -2. Then use the properties of equality to solve the equation. 11. Solve each equation. Check your answer. a. EMBED Equation.3 b. EMBED Equation.3 SKILL: You can solve an equation like EMBED Equation.3 by adding the fractions or by clearing the equation of fractions. To CLEAR the FRACTIONS, you multiply each side of the equation by a common multiple of the denominators. 4. Solve each equation. a. EMBED Equation.3 b. EMBED Equation.3 SKILL: You can CLEAR an equation of DECIMALS by multiplying by a power of 10. In the equation EMBED Equation.3 , the greatest number of digits to the right of a decimal point is 2. To clear the equation of decimals, multiply each side of the equation by EMBED Equation.3 , or 100. 5. Solve each equation. a. EMBED Equation.3 b. EMBED Equation.3 Keep the steps in the summary below in mind as you solve equations that have variables on one side of the equation. SUMMARY Steps for Solving a Multi-Step Equation Step 1 Clear the equation of fractions and decimals. Step 2 Use the Distributive Property to remove Parentheses on each side. Step 3 Combine like terms on each side. Step 4 Undo addition or subtraction. Step 5 Undo multiplication or division Homework Assignment: PH ALG 1 page 78 odds 55-79, page 84 odds 41-69, page 92 odds 39-49, 57,61. Unit 1A – Linear Functions Lesson 1-3: Properties of Real Numbers Lesson 3-2: Solving Inequalities Using Addition and Subtraction Lesson 3-3: Solving Inequalities Using Multiplication and Division Lesson 3-4: Solving Multi-Step Inequalities Algebra deals with operations and relations among numbers, including real numbers and imaginary numbers. Listed below are some of the subsets of the real numbers. Imaginary numbers will be introduced in Unit 2. Subsets of Real Numbers SymbolExamplesNatural NumbersWhole NumbersIntegersRational NumbersIrrational Numbers 1. Name the set(s) of numbers to which each number belongs. a. EMBED Equation.3 b. 23 c. 0 d. 4.581 e. -12 f. EMBED Equation.3 g. -4.67 h. 6 Suppose 110 students are going on a field trip. Each bus can hold 40 students. To find the number of buses needed. What number set best describes this situation (reasonable)? 2. Which set of numbers is most reasonable for each situation? a. the number of students who will go on the class trip b. the height of the door frame in your classroom c. the cost of a scooter Graph QUOTE QUOTE All of the properties that we learned about equations and solving equations hold true for inequalities EXCEPT ? Investigation: Investigate the properties of inequalities. AdditionSubtractionMultiplicationDivision2 10-1-2 If you _______________________ or __________________ by a _______________________ then you flip(reverse) the inequality Examples Solve each inequality. Graph and check your solution. a. EMBED Equation.3 b. EMBED Equation.3 a. EMBED Equation.3 b. EMBED Equation.3 a. EMBED Equation.3 b. EMBED Equation.3 a. EMBED Equation.3 b. EMBED Equation.3 a. EMBED Equation.3 b. EMBED Equation.3 a. EMBED Equation.3 b. EMBED Equation.3 The student council votes to buy food for a local food bank. A case of 12 jars of spaghetti sauce costs $13.75. What is the greatest number of cases of sauce the student council can buy if they use at most $216 for this project? The school band needs a banner to carry in a parade. The banner committee decides that the length of the banner should be 18 feet. What are the possible widths of the banner if they can use no more than 48 feet of trim? Homework Assignment: PH ALG 1 pg155 odds 1-39,52. Unit 1 A– Linear Functions Lesson 3-5: Compound Inequalities Two inequalities that are joined by the word and or the word or form a ____________________. You can write the compound inequality EMBED Equation.3 and EMBED Equation.3 as EMBED Equation.3 . The graph above shows that a solution of ______________ is in the overlap of the solutions of the inequality EMBED Equation.3 and the inequality EMBED Equation.3 . You can read EMBED Equation.3 as: “x is greater than or equal to -5 and less than or equal to 7.” “x is between -5 and 7, inclusive.” Examples: 1. Write a compound inequality that represents each situation. Graph the solutions. a. all real numbers that are at least -2 and at most 4 Today’s temperatures will be above EMBED Equation.3 , but not as high as EMBED Equation.3 . A solution of a compound inequality joined by and is any number that makes both inequalities _____. One way you can solve a compound inequality is by writing _______ inequalities. Example 2. Solve each inequality. Graph your solution. a. EMBED Equation.3 b. EMBED Equation.3 You could also solve an inequality like EMBED Equation.3 by working on all three parts of the inequality at the same time. You work to get the variable alone between the inequality symbols. Example 3. The acidity of the water in a swimming pool is considered normal if the average of three pH readings is between 7.2 and 7.8, inclusive. The first two readings for a swimming pool are 7.4 and 7.9. What possible values for the third reading p will make the average pH normal? 4. Your test grades in science so far are 83 and 87. What possible grades can you make on your next test to have an average between 85 and 90, inclusive? A solution of a compound inequality joined by _____ is any number that makes either inequality true. Example Write a compound inequality that represents each situation. Graph the solution. 5. all real numbers that are less than -3 or greater than 7 Solve the compound inequality. Graph your solution. 6. EMBED Equation.3 or EMBED Equation.3 7. EMBED Equation.3 or EMBED Equation.3 Homework: PH Alg 1 pg 163 evens 2-42 Unit 1A – Linear Functions Lesson 3-6: Absolute Value Equations and Inequalities Recall that the absolute value of a number is its distance from zero on a number line. Since absolute value represents distance, it can never be negative. EMBED Equation.3 The two solutions of the equation EMBED Equation.3 are -3 and 3. You can use the properties of equality to solve an absolute value equation. Examples: 1. Solve each equation. Check your solution. a. EMBED Equation.3 b. EMBED Equation.3 c. EMBED Equation.3 d. EMBED Equation.3 e. Is there is a solution of EMBED Equation.3 Explain. Some absolute value equations such as EMBED Equation.3 have variable expressions within the absolute value symbols. The expression inside the absolute value symbols can be either positive or negative. RULE Solving Absolute Value Equations To solve an equation in the form EMBED Equation.3 , where A represents a variable expression and b > 0, solve _______ and ________ Examples 2. Solve each equation. Check your solution. a. EMBED Equation.3 b. EMBED Equation.3 You can write absolute value inequalities as compound inequalities. EMBED Equation.3 EMBED Equation.3 RULE Solving Absolute Value Inequalities To solve an inequality in the form EMBED Equation.3 , where A is a variable expression and b > 0, solve __________________ To solve an inequality in the form EMBED Equation.3 , where A is a variable expression and b > 0, solve __________________ Similar rules are true for EMBED Equation.3 or EMBED Equation.3 . 3. Solve and graph the solution. a. EMBED Equation.3 b. |y 5| d" 2 To maintain quality, a manufacturer sets limits for how much an item can vary from its specifications. You can use an _______________ equation to model a quality-control situation. 4. The ideal diameter of a piston for one type of car engine is 90,000 mm. The actual diameter can vary from the ideal by at most 0.008 mm. Find the range of acceptable diameters for the piston. Homework: PH Alg 1 pg.169 evens 2-54, 58. Function Sort Unit 1 A Students work in groups and each group is given all of the cards and must match the correct graph, table and function. They should be discussing how they know they have the correct matches. FunctionTable Graph71613369103621232027 Name:________________________________________________Date________Hour________ Unit 1 A Function Sort Homework For each problem below, you will be supplied with an equation, table or graph. Use the given information to find the other information. For example, if you are given an equation, find the table and graph. y = x QUOTE + 2 What is the equation? _______________________________________________ What is the equation? _______________________________________________ Algebra I Families of Functions Posters The purpose of this assignment is to help you understand characteristics of certain kinds of functions, how to classify functions, and how to use the graphing calculator. Directions You will do this assignment two times, each time with a different symbolic rule. 1. Get a slip of paper that has a symbolic rule on it. On a poster-sized sheet, record your name and the symbolic rule. 2. On the poster, write the calculation procedure in words. 3. Create a table of values for inputs from –10 to 10 counting by ones. Use the graphing calculator and enter the rule under “Y=.” Use the calculator to make this table. Record it on the poster-sized sheet of paper. 4. On graph paper, create a graph of your rule. Label your scale and your axes. Tape or staple this graph to your poster. 5. Predict what would happen if you made your graph for x-values beyond –10 and 10. Use dotted lines to show what you predict will happen. 6. Make a list of anything you notice about the rule, the table, and the graph on the poster sized sheet of paper. Include what you know about tables and graphs. 7. Please get a second function and complete 1-6 on a new sheet of poster paper. When finished, you will be presenting BOTH of your functions to the class. An example of a poster may look like this: 12 26 XY-915-69-330-33-96-159-21 XY-9-21-6-15-3-90-33369915 XY-9-165-6-75-3-210-33-216-759-165 XY-9159-669-3150-33156699159 34 35 XY-91455-6429-3510-33-576-4359-1461 XY-9-1461-6-435-3-570-3351642991455 32 24 29 4 XY-9509-661-350-23-2.8756-2.984…9-2.998… XY-9-2.998…-6-2.984…-3-2.8750-2356619509 XY-9Not defined-6Not defined-3Not defined0033.464164.89996 XY-9162-672-318003186729162 19 14 XY-92-62-3202326292 XY-9Not defined-6Not defined-3Not defined003-3.46416-4.8999-6 15 18 16 7 INCLUDEPICTURE "../../../../../../Program%20Files/TI%20Education/TI%20InterActive!/TIIimagefile10837.gif" \* MERGEFORMATINET INCLUDEPICTURE "../../../../../../Program%20Files/TI%20Education/TI%20InterActive!/TIIimagefile10001.gif" \* MERGEFORMATINET INCLUDEPICTURE "../../../../../../Program%20Files/TI%20Education/TI%20InterActive!/TIIimagefile11569.gif" \* MERGEFORMATINET INCLUDEPICTURE "../../../../../../Program%20Files/TI%20Education/TI%20InterActive!/TIIimagefile11213.gif" \* MERGEFORMATINET 9 36 INCLUDEPICTURE "../../../../../../Program%20Files/TI%20Education/TI%20InterActive!/TIIimagefile12062.gif" \* MERGEFORMATINET INCLUDEPICTURE "../../../../../../Program%20Files/TI%20Education/TI%20InterActive!/TIIimagefile13048.gif" \* MERGEFORMATINET 6 3 21 23 INCLUDEPICTURE "../../../../../../Program%20Files/TI%20Education/TI%20InterActive!/TIIimagefile14054.gif" \* MERGEFORMATINET INCLUDEPICTURE "../../../../../../Program%20Files/TI%20Education/TI%20InterActive!/TIIimagefile13489.gif" \* MERGEFORMATINET INCLUDEPICTURE "../../../../../../Program%20Files/TI%20Education/TI%20InterActive!/TIIimagefile6167.gif" \* MERGEFORMATINET INCLUDEPICTURE "../../../../../../Program%20Files/TI%20Education/TI%20InterActive!/TIIimagefile14635.gif" \* MERGEFORMATINET 27 10 INCLUDEPICTURE "../../../../../../Program%20Files/TI%20Education/TI%20InterActive!/TIIimagefile2336.gif" \* MERGEFORMATINET INCLUDEPICTURE "../../../../../../Program%20Files/TI%20Education/TI%20InterActive!/TIIimagefile3593.gif" \* MERGEFORMATINET 20 13 22 5 y = -2x – 3 y = 2x – 3 y = -2x2 – 3 y = 2x2 – 3 17 11 y = -2x3 – 3 y = 2x3 – 3 31 30 2 1 y = 2-x – 3 y = 2x – 3 y = 2x0.5 y = 2x2 28 25 y = 2 y = -2x0.5 8 33 Name: ______________________ Date: ______________________ Hour: ______________________ Your Name y = 2x2 -10 -9 -8 -7 -6 . . . 10 What you noticed about the table and graph and rule . . . 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