1. 1: (A.1)(B) 1.
Steven made a table showing the amount of money he earned, y, based on the number of fruitcakes he sold at a bake sale, x. Which equation best represents the relationship between x and y?
A y = x2
B y = 4x – 7
C y = 3x
D y = x + 6 
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2. 1: (A.1)(C)
Lisa can spend $400 on her summer vacation. If the plane ticket costs $200 and the hotel costs $40 per day, which inequality represents the number of days, d, that she can stay on vacation? 2. F G H J 
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3. 2: (A.2)(D) 3.
Describe the relationship between the average June temperatures and the latitude positions of cities on the scatterplot at the right.
A The temperatures are about the same at all latitudes.
B The lower the latitude, the lower the temperature.
C The higher the latitude, the lower the temperature.
D The higher the latitude, the higher the temperature. 
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4. 2: (A.4)(A)
A rectangle has dimensions that are the binomial factors of x2 – 12x What is the perimeter of the rectangle? 4.
F x – 5 G x – 7 H 2x – 12 J 4x – 24 
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5. Which situation CANNOT be represented by a linear function?
3: (A.5)(A)
Which situation CANNOT be represented by a linear function? 5. A B C D
A worker’s monthly earnings include a bonus of $25 and pay at a rate of $6 per hour he worked that month.
A student collects 15 pounds of cans every 2 weeks for a fundraiser. 
A writer uses twice as many pencils each week as he did the week before.
A student gets 5 points for each correct answer on a test.
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6. F y = –3x + 10 G y = –3x + 7 H y = 2x + 10 J y = –6x + 5
3: (A.6)(C)
Which equation represents a line with slope twice the slope in the graph of y = –3x + 5? 6.
F y = –3x + 10 G y = –3x + 7 H y = 2x + 10 J y = –6x + 5 
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7. 4: (A.7)(A)
A phone company charges a flat rate of $10 per month for services and $0.50 per minute for long distance calls. Which equation will show the total monthly phone bill, b, as it depends on the amount of time spent, t, on long distance calls? 7.
A b = 10t + 0.5
B b = ( )t
C b = 10 – 0.5t
D b = t 
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8. 4: (A.8)(A) 8.
A bake sale sold pies for $8 each and cookies for $1 each. Total sales for these items were $108. Ten times as many cookies were sold as pies. Which system of equations can be used to find the number of pies, p, and cookies, c, sold?
F G 
10p = c
8p + c = 108 H J
p = 10c
8p = 108 – c
c = 108 – 8p
8p + c = 108
10p = c
p + 8c = 108
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9. A 8 units up B 11 units up C 8 units down D 11 units down
5: (A.9)(C)
In the graph of the function y = x2 + (–3), which describes the shift in the vertex of the parabola if the –3 in the function is changed to 8? 9.
A 8 units up B 11 units up C 8 units down D 11 units down 
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10. 5: (A.11)(A)
The area of a triangle is 2x4y3 square units, and the triangle has a height of 4x2y2 units. Which expression gives the length of the base of the triangle? (x ≠ 0 and y ≠ 0)
10.
F xy G x2y H x3 J x3y3 
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11. 6: (8.6)(A)
Rectangle ABCD is 3 inches wide and 6 inches high. A dilation of rectangle ABCD results in rectangle EFGH, which is 1 inch wide and 2 inches high. What is the scale factor for the dilation?
11. 
A B C D 3
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12. 6: (8.6)(B)
Which of the following points represents the reflection of point F across the y-axis?
12.
F A G B H C J D 
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13. A 4.2 feet B 6.0 feet C 8.5 feet D 16 feet
Suppose you are enclosing a rectangular dog run that has area of 72 square feet. The dog run will be twice as long as it is wide. Fencing is sold in segments of 4.2 feet, 6.0 feet, 8.5 feet, and 16 feet. If you want to buy only one type of fencing to enclose the dog run, which type gives the least amount of waste?
13.
A feet B feet C feet D 16 feet 
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14. 7: (8.7)(C)
Which answer is closest to the length of line segment d in the following diagram?
14. 
F G H J 9.8
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15.  Estimate the total surface area of the cone shown at the right. 15.
A 38 yd2 B 47 yd2 C 66 yd2 D 75 yd2 
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16. F 7 miles G 9 miles H 10 miles J 12 miles
8: (8.9)(A)
Janine starts on a walk from her house. She walks 3 miles south and then 4 miles east. She walks home directly, crossing through a park. How far does Janine walk?
16.
F 7 miles G 9 miles H 10 miles J 12 miles 
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17. 9: (8.3)(B)
A person’s weight is proportional to the force of gravity. Earth’s gravity is 9.8 meters per second squared, and the Moon’s gravity is 1.7 meters per second squared. If Mary weighs 132 lbs on Earth, approximately how much would she weigh on the Moon?
17. 
A 23 lbs B 78 lbs C lbs D lbs
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18. 9: (8.13)(B)
18.
An average city in the United States has a cost of living index of 100. The table at the right shows the cost of living index of several Texas cities.
Which scale can be used on a graph of the Cost of Living Index without a break symbol on the axis?
F 0 – G 50 – 95 H 75 – 100 J 75 – 95 
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19. 10: (8.14)(B)
A bookstore stocks 460 copies of two different books. If there are 38 more copies of book B than of book A, how many copies of each are in stock?
19.
A copies of A; 211 copies of B B copies of A; 249 copies of B C copies of A; 211 copies of B D copies of A; 287 copies of B 
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20. 10: (8.16)(B)
20.
Lydia draws a net for a square pyramid. Which statement must be true for her net?
The net for a square pyramid must consist of a triangular base and four triangular sides.
F G H J
The net for a square pyramid must consist of a triangular base and four square sides. 
The net for a square pyramid must consist of a square base and four isosceles triangles.
The net for a square pyramid must consist of a square base and three triangular sides.
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