Unit 2: Linear Equations and Inequalities

Similar documents
Lecture Guide. Math 42 - Elementary Algebra. Stephen Toner. Introductory Algebra, 3rd edition. Miller, O'Neill, Hyde. Victor Valley College

Summary and Vocabulary

North Carolina Community College System Diagnostic and Placement Test Sample Questions

Ready To Go On? Skills Intervention 2-1 Solving Linear Equations and Inequalities

Algebra 1 Honors First Semester Review

Functions. Essential Question What is a function?

Functions. Essential Question What is a function? Work with a partner. Functions can be described in many ways.

Solve each system by graphing. Check your solution. y =-3x x + y = 5 y =-7

Name Date PD. Systems of Equations and Inequalities

THIS IS A CLASS SET - DO NOT WRITE ON THIS PAPER

TOPIC 1 Domain and Range

NAME DATE PER. FALL FINAL EXAM REVIEW ALGEBRA 1 Solve = 6 3v = -3(c + 5)

Name Date. and y = 5.

b(n) = 4n, where n represents the number of students in the class. What is the independent

Systems of Linear Inequalities

Math 154A Elementary Algebra Fall 2014 Final Exam Study Guide

Name: Period: QVMS GTA FALL FINAL EXAM REVIEW PRE-AP ALGEBRA 1

Topic 1: Writing and Solving Equations and Inequalities

Item Specification Sheet Algebra I Semester Exam

Name Algebra 1 Midterm Review Period. = 10 4x e) x ) Solve for y: a) 6x 3y = 12 b) 4y 8x = 16

Honors Algebra

Algebra 1 PAP Fall Exam Review

CONSUMER CHOICES Madison is thinking about leasing a car for. Example 1 Solve the system of equations by graphing.

1.1. Use a Problem Solving Plan. Read a problem and make a plan. Goal p Use a problem solving plan to solve problems. VOCABULARY. Formula.

x. 4. 2x 10 4x. 10 x

REVIEW PACKET FOR END OF COURSE EXAM

Lecture Guide. Math 90 - Intermediate Algebra. Stephen Toner. Intermediate Algebra, 2nd edition. Miller, O'Neill, & Hyde. Victor Valley College

Algebra 1 Midterm Name

ACCELERATED MATHEMATICS CHAPTER 7 NON-PROPORTIONAL LINEAR RELATIONSHIPS TOPICS COVERED:

PA CORE 8 UNIT 3 - FUNCTIONS FLEX Workbook

Algebra I. Administered May 2014 RELEASED

The semester A examination for Bridge to Algebra 2 consists of two parts. Part 1 is selected response; Part 2 is short answer.

Algebra Semester 1 Final Exam Review Name: Hour: Date:

Writing Equations in Point-Slope Form

Statistics, Data Analysis, and Probability

PreAP Algebra 2 Unit 1 and Unit 2 Review Name A#

CHAPTER 3 Graphs and Functions

Lesson Remember. Finding Domain and Range from a Graph EXAMPLE. Key Vocabulary

MATH 1710 College Algebra Final Exam Review

Can a system of linear equations have no solution? Can a system of linear equations have many solutions?

Essential Question How can you solve a system of linear equations? $15 per night. Cost, C (in dollars) $75 per Number of. Revenue, R (in dollars)

Analytic Geometry 300 UNIT 9 ANALYTIC GEOMETRY. An air traffi c controller uses algebra and geometry to help airplanes get from one point to another.

Review for MIDTERM. Ensure your Survival Guides are complete and corrected. These you may use on PART #1 (but not on PART #2)

1Write and graph. 2Solve problems. Now. Then. Why? New Vocabulary

Algebra I. Administered May 2013 RELEASED

ACTIVITY: Using a Table to Plot Points

A calculator may be used on the exam.

A calculator may be used on the exam.

MULTIPLE CHOICE. Choose the one alternative that best completes the statement or answers the question. C)b = h 2A

4.1 Identifying and Graphing Sequences

Assessment Readiness. 28 Unit 1 MIXED REVIEW. 1. Look at each number. Is the number between 2π and

Systems of Linear Equations

CHAPTER 6: LINEAR SYSTEMS AND THEIR GRAPHS

Different: Arrow go different directions, circles are different, one answer is whole the other real

Ready To Go On? Skills Intervention 5-1 Using Transformations to Graph Quadratic Functions

Bridge-Thickness Experiment. Student 2

Algebra 12nd 6 Weeks REVIEW

Part 1 1 st 6weeks material

Essential Question How can you use a scatter plot and a line of fit to make conclusions about data?

Algebra 2 Unit 1 Practice

GRADE 8. Mathematics. Administered March 2017 RELEASED

NAME DATE PER. FALL FINAL EXAM REVIEW ALGEBRA 1 Solve = 6 3v = -3(c + 5)

Chapter 9 BUILD YOUR VOCABULARY

Chapter 6: Systems of Equations and Inequalities

Ready To Go On? Skills Intervention 7-1 Exponential Functions, Growth, and Decay

Unit 26 Solving Inequalities Inequalities on a Number Line Solution of Linear Inequalities (Inequations)

1. m = 3, P (3, 1) 2. m = 2, P ( 5, 8) 3. m = 1, P ( 7, 1) 4. m = m = 0, P (3, 117) 8. m = 2, P (0, 3)

( 3x) ( 6p) 3pq. Simplify each expression. Simplify each of the following: 8x y x

Final Exam Study Guide

Algebra I STAAR Practice Test B

TAKS Mathematics. Test A GO ON. 1. Which of the following functions is not linear? A. f(x) 3x 4 B. f(x) 3 x 4 C. f(x) 3 4

Algebra 1, Semester 1, District Final REVIEW Solve the equation.

Absolute Value Equations(One Absolute Value) Objectives. Absolute Value Inequalities (> or ) Absolute Value Inequalities (< or )

5.7 Start Thinking. 5.7 Warm Up. 5.7 Cumulative Review Warm Up

Introduction Direct Variation Rates of Change Scatter Plots. Introduction. EXAMPLE 1 A Mathematical Model

APPLIED ALGEBRA II SEMESTER 1 EXAM ITEM SPECIFICATION SHEET & KEY

4. Based on the table below, what is the joint relative frequency of the people surveyed who do not have a job and have a savings account?

74 Maths Quest 10 for Victoria

Chapter Start Thinking! For use before Activity 6.1. For use before Activity Start Thinking! For use before Lesson

Key Focus #6 - Finding the Slope of a Line Between Two Points.

Algebra Final Exam Review Semester 1

(c) ( 5) 2. (d) 3. (c) 3(5 7) 2 6(3) (d) (9 13) ( 3) Question 4. Multiply using the distributive property and collect like terms if possible.

Review of Elementary Algebra Content

Chapter 4. Chapter 4 Opener. Section 4.1. Big Ideas Math Blue Worked-Out Solutions. x 2. Try It Yourself (p. 147) x 0 1. y ( ) x 2

Solving Systems of Linear Equations by Graphing. ESSENTIAL QUESTION How can you solve a system of equations by graphing? 8.9 Slope-intercept form

What You ll Learn Identify direct variation. Use direct variation to solve problems.

Full download all chapters instantly please go to Solutions Manual, Test Bank site: testbanklive.com

8.4. If we let x denote the number of gallons pumped, then the price y in dollars can $ $1.70 $ $1.70 $ $1.70 $ $1.

Systems of Linear Equations

CHAPTER 6: LINEAR SYSTEMS AND THEIR GRAPHS

5.3 Modelling Periodic Behaviour

An assessment of these skills will occur the first week of school.

6.5 Comparing Properties of Linear Functions

Fair Game Review. Chapter 2. and y = 5. Evaluate the expression when x = xy 2. 4x. Evaluate the expression when a = 9 and b = 4.

Name Period Date DRAFT

Practice Algebra 1 SCP Midterm 2015

Maintaining Mathematical Proficiency

Module 3, Section 4 Analytic Geometry II

Chapter 4 ( 2, 2 ). Chapter 4 Opener. Section 4.1. Big Ideas Math Blue Worked-Out Solutions. Try It Yourself (p. 141) = = = = 15. The solution checks.

4. Based on the table below, what is the joint relative frequency of the people surveyed who do not have a job and have a savings account?

Transcription:

Mr. Thurlwell's Assignment Sheet Algebra 1 Unit 2: Linear Equations and Inequalities Name: Assignment #1 (3.3) pg 177 4-22e Assignment #2 (4.3) pg 235 2-10e, 24,30,47,50 Assignment #3 (4.1) pg 219 2-14e,15,59 Assignment #4 (4.1) pg 219 18-36e,50,51 Assignment #5 (4.2) pg 229 1-9,24,34 Assignment #6 (4.2)*** pg 229 10-20e,30,40-42 Assignment #7 (5.6) pg 320 1-11o, 38,39 Assignment #8 (5.6) pg 320 20-23,27-30,46 Assignment #9 (4.4) pg 242 1-3,5,7,8,11,12, Assignment #10 (4.4) pg 242 4,34,35,44,47,50 Assignment #11 (4.7) pg 267 1-6,18-20 Assignment #12 (5.3)*** pg 300 1-11,45,60 Assignment #13 (5.5) pg 320 12-17,26-28 Assignment #14 (5.5) pg 320 3-6,37,39,40,46 EQ 1: What is the equation of a line in point slope form? Slope intercept form? EQ 2: What determines parallel/perpendicular relationships between two lines? EQ 3: How do graphs represent inequalities? ***=quiz to follow 1

3.3: Slope(m) rise/run 1) A line that rises left to right 2) A line that falls left to right E: E: Slope is Slope is 3) A horizontal line 4) A vertical line E: E: Slope is Slope is 2

3.3 & 4.3 Review Name: For numbers 1-3, write the equation in standard form. 1. 7 2 + 9 = 0 2. 2 = 5 12 3. 2 = -5 + 3 For numbers 4 and 5, write an equation of the line shown in the graph in point-slope form. 4. 5. 6 2-5 6 For numbers 6 and 7, write an equation in point- slope form of the line that passes through the given points. 6. (7, 6) and (-3, 0) 7. ( 1, 1) and (0, -4) 8. Apple s itunes sells downloadable music and has sales of 15 million pesos when the teenage population is 3 million. When the population grows to 4.5 million, sales increase to 26 million pesos. a) Write an equation of the line in point-slope form that passes through the given points, letting represent population and represent sales in millions of pesos. Use the point (3, 15). b) Graph the line found in eercise a. c) Predict sales when the teenage population reaches 6 million. Test our prediction and interpret our findings. 3

Find the value of r so the line that passes through each pair of points has the given slope. 9. (r, 4), (7, 1), m = 3 4 10. A dail newspaper had 12,125 subscribers when it began publication. Five ears later it had 10,100 subscribers. What is the average earl rate of change in the number of subscribers for the five-ear period? 11. The graph shows the annual coal eports from U.S. mines in millions of short tons. Source: Energ Information Association a. What was the rate of change in coal eports between 2001 and 2002? b. How does the rate of change in coal eports from 2005 to 2006 compare to that of 2001 to 2002? c. Eplain the meaning of the part of the graph with a slope of zero. 4

4.1 Summar and Eamples Name: a. = + 4 Equation Slope-Intercept Form Slope intercept b. = c. = 2 2 + 9 3 d. 3 + 4 = 8 a) b) c) d) 5

3.3, 4.3 & 4.1 review Name: 1) Given the point (-4,-7) and a slope of 2, write the equation of the line in point slope form. 5 2) Write an equation in point-slope form given the points (2, 0) and (-1, -1). 3) Write the equation of a line (in slope-intercept form) if the slope is 1 8 and the -intercept is 3. 4) A line goes through (-2, -5) and has a slope of 2. Write the equation of the line in slope intercept form. 5) Write the equation of lines m, p & s given their graph. m 6) Graph + 2 = -3( + 1) 7) Graph 1 4 = 3 p s 6

The Different Forms of Slope I. Point-slope form II. Slope-intercept form Equation of a line: Equation of a line: Eample: Eample: III. Vertical/Horizontal Line IV. Standard Form Equation of a line: Equation of a line: Eample: Eample: 7

Name: Unit 2, and graphing fun! Identif which form of the equation b circling the abbreviation. Then, graph it! KEY PS- Point Slope SF-Standard Form SI- Slope Intercept H or V Horizontal or Vertical 2 1) Graph the line = + 1 2) Graph the line 1 = 2( + 3) 3 PS SI SF H or V PS SI SF H or V 3) Graph the line = 2 4) Graph the line 3-2 = 12 PS SI SF H or V PS SI SF H or V 8

Algebra 1 Name: Section 5.6 Graphing 1) Sketch the graph of < -2. 2) Sketch the graph of 1. 3) Sketch the graph of 1. 4) Sketch the graph of > -3. 5) Sketch the graph of + > 3. 6) Sketch the graph of 2. 9

7) Sketch the graph of 3 0 8) Sketch the graph of 3 2 < 6 Give a possible solution: Give a possible solution: 9) Sketch the graph of 5 3 > 9 10) Sketch the graph of 2 > 10 Which quadrants are included in the shading of the graph? Does it included the boundar line? Which quadrants are included in the shading of the graph? Does it included the boundar line? 10

Name: 3.3,4.1-4.3,5.6 practice Write an equation of the line that passes through the given point and has the given slope. 1) 2) (4, 5); slope 1 2 3) The cost for 7 dance lessons is $82. The cost for 11 lessons is $122. Write a linear equation to find the total cost C for l lessons. Then use the equation to find the cost of 4 lessons. Write an equation in slope-intercept form given the information. 4) 5) slope: 1, -intercept 7 Graph each equation. 6) 2 = ( + 3) 7) 2 = 8) 2 = 3 6 9) Write an equation in point-slope form for a horizontal line that passes through (4, 2). 11

Write each equation in standard form. 10) + 2 = 3( 1) 11) 1 = 1 ( 6) 3 Find the value of r so the line that passes through each pair of points has the given slope. 12) ( 2, r), (6, 7), m = 1 2 Find the slope of the line that passes through each pair of points. 13) (3, 9), ( 2, 8) 14) For 15-18, match the inequalit to the graph. 15) 2 < 2 16) 3 17) 2 4 18) + > 1 a. b. c. d. 19) Graph 2 > 3 20) Determine which ordered pairs are part of the solution set for the inequalit. 3 + 6, {(4, 3), ( 2, 4), ( 5, 3), (3, 3)} 12

Standardized Test Practice! 1) Line l is graphed in the standard coordinate plane as shown below. Which of the following is true given that l is written in slope-intercept form? a) m and b are both positive b) m is negative and b is positive c) m is positive and b is negative d) Either m or b must equal 0 e) m and b are both negative l 2) Line T in the standard coordinate plane has -intercept -3 and is parallel to the line determined b the equation 3 5 = 4. Which of the following is an equation for line T? 3 a) = + 3 5 5 b) = 3 3 c) = 3 5 + 3 d) = 3 5 3 e) = 5 3 + 3 13

Name: 4.7 Inverse Linear Functions Find the inverse of each relation. 1. {(5, 11), (1, 6), ( 3, 1), ( 7, 4)} 2. {(0, 3), (2, 3), (4, 3), (6, 3)} Find the inverse of each function. 3. f () = 5( 6) 4. f () = 6 3 1 3 5. f () = 5 6 Graph relation and the inverse of each function. 6. 7. 8. f() = +6 3 + 3 = 18 + 8 = -3 ( - 2) 14

Algebra 1 Inequalit Review Name: 1. Given the graph, what would the inequalit be? 2. Graph > 4. 3. What is another wa to write 2 >? For problems 4 7, solve the inequalit AND graph the solution. 4.) + 5 > -4 5.) 3 4 6.) 1 0 6 2 + 7.) ( 4+ ) > 2( 5) For problems 8 and 9, write an inequalit that describes the graph. 8. 9. For # s 10 and 11, solve the inequalit AND graph its solution. 10. 11. 15

5-4 Solving Compound Inequalities Graph the solution set of each compound inequalit. Name: 1. b > 3 or b 0 2. 2 z 3 3. 5>k > 1 4. < 1 or 1 Write a compound inequalit for each graph. 5. 6. 7. 8. Solve each compound inequalit. Then graph the solution set. 9. 7>m + 3 5 10. 5 < 4 or 5 1 11. 4 < f + 6 < 5 12. w + 3 0 or w + 7 9 13. 6 < b 4 < 2 14. p 2 2 or p 2 > 1 Define a variable, write an inequalit. 15. A number plus one is greater than negative five and less than three. 16. A number decreased b two is at most four or at least nine. 17. The sum of a number and three is no more than eight or is more than twelve. 16

Name: 4.4, 4.7, 5.3-5.5 Review 4.4 [ & Lines] 1) What do we focus on to assess if two lines are parallel? 2) What do we focus on to assess if two lines are perpendicular? 3) Write an equation in slope-intercept form for the line that passes through the given point and is parallel to the graph of the equation. 4) Write an equation in slope-intercept form for the line that passes through the given point and is perpendicular to the graph of each equation. (6, 2), = 3 6 4.7 [ f -1 () functions] 5) How do ou find the inverse of a function? 6) Write the inverse of the equation in f 1 () notation: 4 + 6 = 24 7) Graph the inverse of the function. 17

5.3 [multi-step inequalities] 8) When do ou change the inequalit when solving equations? 9) Solve and graph inequalit. Give a possible solution. 6(w + 1) < 2(w + 5) 5.4 [compound inequalities] 10) Compare and contrast and and or inequalities For 11 & 12, solve each compound inequalit. Then graph the solution set. 11) 1 n < 2 or 2n 2 >6 + n 12) 4 > 2 2 2 5.5 [Inequalities involving absolute value] 13) What makes an absolute inequalit an and? What makes it an or? For 14 & 15, solve each inequalit. Then graph the solution set. 14) 2d 1 2 2 15) 4 < 4 18

Unit 2 Assessment Review Name: 1. Bertha s solution to an inequalit is shown in the bo. Which statement about Bertha s solution is true? A) Bertha made a mistake in Step 1. B) Bertha made a mistake in Step 2. C) Bertha made a mistake in Step 4. D) Each step is correct. Given: 4(3 + 5) + 2 2 + 7 Step 1: 12 + 20 + 2 2 + 7 Step 2: 12 + 22 2 + 7 Step 3: 12 2 + 22 7 Step 4: 10 7 22 Step 5: 10 15 Step 6: 10 15 2. In the inequalit below, let represent the number of cakes a baker makes each da. 5 + 15 240 Which phrase most accuratel describes the number of cakes the baker makes each da? A) less than 45 cakes B) at most 45 cakes C) eactl 45 cakes D) more than 45 cakes 3. Which line segment represents the solution to 3 + 4 < 13? A) B) C) D) 4. What is the slope of the line with an equation of 5 + 8 = 16? 5. The table and graph below show the average movie ticket prices in the United States over a 20 ear period. Based on this information, which value is closest to the average rate of change from 1990 to 2010? A) $0.03 B) $0.18 C) $1.48 D) $3.67 19 Average Year Ticket Price per Movie 1990 $4.22 1995 $4.35 2000 $5.39 2005 $6.41 2010 $7.89

6. Write an equation, in slope intercept form, for a line that passes through the points (-2, 7) and (1, -5). 7. Which equation is BEST represented b the graph shown? A) = 6 + 1 3 B) = 1 3 6 C) = 1 3 + 6 D) = 6 + 1 3 8. April takes 2 vitamins each da from a bottle that contained 250 pills when she bought it. Which of the equations below could be used to determine, the number of pills remaining das after April bought the bottle? A) = 250 + B) = 250 C) = 250 + 2 D) = 250 2 9. The graph of a linear function is shown below. Which graph shows the same function with its slope changed to -3? A) B) C) D) 10. Solve the inequalit 6( + 3) 3( 4). 20

11. The members of the Math Club are buing t-shirts. The shirts will cost $5.00 each plus a one-time fee of $20.00 for the design of the shirt. The total order can be at most $170. The inequalit 5n + 20 170 can be used to determine n, the number of t-shirts that can be purchased. Which inequalit BEST represents the solution? A) n 30 B) n 30 C) n 38 D) n 38 12. Which equation represents the line that passes through the points (4, 6) and (2, - 4)? A) = + 10 B) = 5 + 26 C) = + 2 D) = 5 14 13. Which of the following BEST represents the graph shown? A) 3 + 4 = 4 B) 2 + 4 = 3 C) 2 = 1 D) 2 = 2 14. Which inequalit is represented b the graph shown? A) < 2 + 2 B) > 2 + 2 C) < 2 2 D) > 2 2 15. Am has $725 in savings. She plans to save an additional $25 per month. What is the number of additional months Am will need to save mone in order to have eactl $1,000? 16. What is the inverse, f 1 (), of the functionf() = 2 6? 5 A) f 1 () = 6 + 2 5 B) f 1 () = 5 + 6 C) 2 f 1 () = 2 + 6 D) 5 f 1 () = 5 + 15 2 21

17. Which is the equation for a line that has a -intercept of 5 and a -intercept of -3? 3 A) = 3 B) 5 3 = 3 C) 5 5 = 3 D) 3 5 = 3 3 18. The freshmen class at OEHS is collecting canned goods for a food drive that lasts 50 das. The chart below gives the amount of canned goods collected so far. If the pattern continues, how man cans can the class epect to collect at 50 das? Cans Das Collected 5 27 10 42 15 57 20 72 19. The graph shows a relationship between two variables. Which value is the closest to the average rate of change from = 0 to = 2? A) 20 13 B) 13 20 C) 20 13 D) 13 20 20. The width of a rectangle is 25 units. The inequalit 50 + 2L 140 can be used to determine L, all possible values of the length of the rectangle if the perimeter is at least 140 units. Which graph BEST represents the solution to this inequalit? A) B) C) D) 21. An electrician s shop charges a $55 service fee plus $50 per hour for labor. The linear equation that models this is c = $50h + $55, where h is the number of labor hours and c is the total cost. How much would the shop charge a customer for a job that takes 17 hours? 22

22. The function f() is represented in the table. What is the value of f 1 (2)? 23. Kelsie gets paid b her emploer at a costant rate per hour. Which table could represent the amount, in dollars, that Kelsie was paid during the last 4 weeks? A) Kelsie s Pa B) Kelsie s Pa C) Kelsie s Pa D) Number Number Number Amount Amount Amount of Hours of Hours of Hours Paid Paid Paid Worked Worked Worked 25 $400 25 $420 25 $340 34 $400 40 $400 46 $400 34 $440 40 $400 46 $460 34 $400 40 $250 46 $460 Kelsie s Pa Number of Hours Worked Amount Paid 25 $250 34 $340 40 $400 46 $460 24. Which equation represents a line that has a slope of 5 and an intercept of 7? A) = 5 35 B) = 5 7 C) = 5 + 7 D) = 5 + 35 25. Yellow Cab Tai charges $0.65 per mile plus a fee of $2 per passenger. You cannot afford more than $10 for a cab ride with ou and our friends. Which inequalit could be used to determine m, the number of miles traveled and p the number of passengers ou can afford? A) 0.65m+ 2 p 10 B) 0.65m+ 2 p 10 C) 0.65m+ 2 p< 10 D) 0.65m+ 2 p> 10 26. A gm membership plan has a monthl fee, and then each eercise class is at a fied price per class. If 12 classes cost $42 and 29 classes cost $84.50, which of the following linear functions for the cost of the gm membership, G, in terms of the number of classes taken, c could be correct? A) G = 42c + 84.50 B) c = 2.50G C) G = c + 2.50 D) G = 2.50c + 12 27. Which equation represents the line that passes through the point (-1.2, -5.6) and has a slope of 2.9? A) 5.6 = 2.9( 1.2) B) + 5.6 = 2.9( + 1.2) C) + 1.2 = 2.9( + 5.6) D) 1.2 = 2.9( 5.6) 23

28. Trapezoid JKLM is shown below. The coordinates of J, K, L, and M are (-5, -7), (5, -7), (3, 4) and (-2, 4), respectivel. Write an equation for KL in slope intercept form. 29. Which graph represents the inequalit 3 + > 4? A) B) C) D) 30. Write the equation for the inverse, f 1 (), of the functionf() = 5 + 8. 31. Which is the graph of 3 2 = 12? A) B) C) D) 24

32. The equation T = 3.7h + 65 can be used to determine T, the temperature in degrees outside h hours after sunrise. Which statement about this equation is true? A) The temperature at sunrise was 65 degrees. B) The temperature outside 5 hours after sunrise was 79.8 degrees C) Each hour after sunrise the temperature rose 65 degrees. D) The temperature increased b 3.7 degrees ever second. 33. The table below shows the balance in a savings account after a certain number of months. The data can be modeled b a linear equation where is the number of months and is the total balance in the account. What does the -intercept of the linear equation that models the data indicate? A) The account had a zero balance at the start. B) The account increased b $800 each month. C) The starting balance in the account was $672. D) The account increased b $640 each month. 34. Which equation represents a line with a slope of 0 that passes through the point (-14, 2)? A) = 14 B) = 14 C) = 2 D) = 2 Months, Balance, 1 800 2 928 3 1056 4 1184 5 1312 6 1440 35. For which values of is + 2 > 5? A) All values of greater than 3 2 C) All values of greater than 7 2 B) All values of greater than 5 2 D) There are no values of for which this is true 36. What is the inverse, f 1 (), of the function f() = 2 8? A) f 1 () = 1 2 + 4 B) f 1 () = 1 2 + 8 C)f 1 () = 2 8 D) f 1 () = 2 4 37. The table of values represents all points in the function g(). What is the value of g 1 (2)? A) 4 B) 3 C) 0 D) 4 g() - 4-2 - 2-3 0-1 2 0 4 2 25