Free Printable SBAC Review #2

1.

$-4+\left(-3\right)$

a)

$7$

b)

$1$

c)

$-1$

d)

$-7$

2.

$-5+9$

a)

$-4$

b)

$4$

c)

$-14$

d)

$14$

3.

$2+\left(-8\right)$

a)

$6$

b)

$10$

c)

$-16$

d)

$-6$

4.

$7+\left(-3\right)$

a)

$-4$

b)

$4$

c)

$10$

d)

$-10$

5.

$-2+4$

a)

$-2$

b)

$2$

c)

$6$

d)

$-4$

6.

$3+\left(-7\right)$

a)

$10$

b)

$4$

c)

$-10$

d)

$-4$

7.

$-9+\left(-5\right)$

a)

$-14$

b)

$14$

c)

$-4$

d)

$-3$

8.

$-14+\left(-3\right)$

a)

$-17$

b)

$11$

c)

$-11$

d)

$17$

9.

$-8+20$

a)

$-28$

b)

$28$

c)

$14$

d)

$12$

10.

$2+\left(-21\right)$

a)

$19$

b)

$-19$

c)

$-23$

d)

$23$

11.

$-8+13$

a)

$21$

b)

$-21$

c)

$5$

d)

$-5$

12.

$-10+10$

a)

$20$

b)

$0$

c)

$-20$

d)

$100$

13.

$-80+20$

a)

$60$

b)

$100$

c)

$-100$

d)

$-60$

14.

When you add opposites, what do you get?

a)

Zero

b)

A negative number

c)

It depends on which number has a larger absolute value.

d)

You cannot add opposites

15.

$-3+\left(-7\right)$

a)

$-10$

b)

$10$

c)

$-4$

d)

$4$

16.

$-14+\left(-3\right)$

a)

$-17$

b)

$11$

c)

$-11$

d)

$17$

17.

-1 + (-5) + 3 = ?

a)

-3

b)

-6

c)

3

d)

9

18.

7 + 2 + (-10) = ?

a)

4

b)

1

c)

-1

d)

19

19.

5 + (-5) + (-12) = ?

a)

0

b)

12

c)

-12

d)

-17

20.

What is the rules for subtracting integers?

a)

Change to multiplication and use the opposite of the second number.

b)

Change to addition and use the opposite of the second number.

c)

Find the opposite of both numbers and then add.

d)

Subtract like normal and keep the larger sign.

21.

How would -9 -(-5) look like as an addition problem?

a)

-9 + (-5)

b)

9 + 5

c)

-9 + 5

d)

9 + (-5)

22.

What would 12 - 20 look like as a addition problem?

a)

12 + (-20)

b)

-12 + (-20)

c)

12 + 20

d)

-12 + 20

23.

5 - 2

a)

7

b)

3

c)

-3

d)

-7

24.

-3 - 2

a)

-1

b)

-5

c)

1

d)

6

25.

-7 - 2

a)

-9

b)

9

c)

5

d)

-5

26.

19 - (-19)

a)

0

b)

36

c)

26

d)

38

27.

-7 - (-7)

a)

14

b)

0

c)

-14

d)

1

28.

The temperature on a cold winter day starts out at 10 degrees, but it drops rapidly 24 degrees due to a strong cold front moving in. What is the current temperature?

a)

14

b)

34

c)

-14

d)

-34

29.

I had $-25 in my account. I deposited $70 into my account. How much money do I have now?

a)

$105

b)

$-45

c)

$45

d)

-$105

30.

During the week Jimmy spent $45 eating out, gained $55 mowing lawns and spent $15 on gas. What was Jimmy's change in dollars at the end of the week?

a)

$5

b)

- $5

c)

- $15

d)

$15

31.

0 - 7 =

a)

0

b)

7

c)

-7

d)

1

32.

-4 - (-9) =

a)

5

b)

-5

c)

13

d)

-13

33.

-6 x 5

a)

-30

b)

30

c)

36

d)

-36

34.

-6 x -7

a)

-24

b)

24

c)

42

d)

-42

35.

8 x 5

a)

-40

b)

40

c)

20

d)

-20

36.

6 x (-3)

a)

-12

b)

12

c)

18

d)

-18

37.

When multiplying integers, if the signe are the same, both positive or both negative, your answer will be ...

a)

positive

b)

negative

38.

When multiplying integers, if the signe are the diffferent, one positive and one negative in any order, your answer will be ...

a)

positive

b)

negative

39.

-12 x 10

a)

110

b)

-110

c)

-120

d)

120

40.

(-11) x (-2)

(a)

41.

-12 x 3

(a)

42.

9(-7)

(a)

43.

(-10)(-2)

(a)

44.

(-4) x (-10)

(a)

45.

(-5)(-5)

(a)

46.

-2(-12)

(a)

47.

-20/5=

a)

-4

b)

4

c)

-100

d)

100

48.

Which expression DOES NOT have a product of −18?

a)

−2 ∗ −9

b)

−6 ∗ 3

c)

−3 ∗ 6

d)

−9 ∗ 2

49.

a)

4

b)

-4

c)

64

d)

-46

50.

-21/7

a)

3

b)

-3

c)

-2

d)

2

51.

-45/-9

a)

-5

b)

8

c)

5

d)

-8

52.

-18/2

a)

16

b)

9

c)

-9

d)

-16

53.

-14/7

a)

2

b)

-2

c)

7

d)

-7

54.

24 x (4-2) ÷ 6

a)

8

b)

2

c)

6

d)

5

55.

23 + (30÷10) x 4

a)

35

b)

104

c)

12

d)

45

56.

15 + 7 × 2 – 11 + 35=

a)

38

b)

251

c)

53

d)

50

57.

What step would I do second ? (4-2) x 9 + 7 =

a)

multiplication

b)

subtraction

c)

addition

d)

dividing

58.

20 ÷ 2 + (3 x 1)

a)

13

b)

4

c)

43

d)

21

59.

Solve:
12 / (4 - 2)

a)

1

b)

2

c)

4

d)

6

60.

2 + (9²- 4)

a)

16

b)

77

c)

79

61.

A dolphin travels through the water at a speed of 25 kilometers per hour. Select two representations that show the distance a dolphin can travel at this rate.

a)

b)

y = x + 25

c)

d)

In 5 hours the dolphin can travel 125 kilometers.

62.

Which of the following statements is TRUE about the graph? Choose all that apply.

a)

The point (2, 8) shows that 8 pounds of cheese cost$2.00.

b)

The point (1.5, 6) shows the cost is $6.00 for 1.5pounds of cheese.

c)

The point (0.75, 3) shows that 0.75 pound of cheesecosts $3.00.

d)

The point (0.25, 1) shows the cost is $0.25 for 1pound of cheese.

e)

The point (0, 0) shows the cost is $0.00 for 0 pounds of cheese

63.

When we compare quantities, we compare them as _____ over ______.

a)

x over y

b)

y over x

c)

rate over one

d)

peanut butter over jelly

64.

Cheddar Cheese cost $4.25 per pound. Which equation best represents y, the total cost of x pounds of cheddar cheese?

a)

x = 4.25y

b)

y = 4.25x

c)

y = 4.25 - x

d)

y = 4.25 + x

65.

Write an equation for this situation.

a)

k=19.25x

b)

y=19x

c)

y=19.25x

d)

y=9.5x

66.

Which best describes the graph represented in this table?

a)

proportional

b)

non-proportional

67.

Identify the constant of proportionality.

a)

k = 2x

b)

k = 2

c)

k = 4

d)

none (not proportional)

68.

The constant of proportionality can be found by finding the __________ _____________.

a)

proportion answer

b)

unit rate

c)

rational number

d)

ratio rate

69.

Identify the constant of proportionality.

a)

k = 1/0.45

b)

k = 0.45

c)

k = -0.45

d)

k = -1/0.45

e)

none (not proportional)

70.

What is the Constant of Proportionality?

a)

46

b)

92

c)

0.2

d)

not proportional

71.

Identify the constant of proportionality.

a)

k = 5

b)

k = 1/5

c)

k = 1

d)

k = 2.5

e)

none (not proportional)

72.

A proportional relationship can be written as an equation in the form:

a)

y = k+x

b)

y = k-x

c)

y = kx

d)

y = k/x

73.

Write an equation for this relationship.

a)

y=18x

b)

y=18.50x

c)

y=22.50x

d)

y=22x

74.

Which graph is proportional?

a)

A

b)

B

c)

C and D

d)

All of the graphs are proportional

75.

What is the constant of proportionality?

a)

3

b)

4

c)

2

d)

5

76.

A recipe calls for 3/4 cup of brown sugar for every 3 eggs. What is the unit rate of eggs per cup?

a)

1 cup per egg

b)

2 cups per egg

c)

3 eggs per cup

d)

4 eggs per cup

77.

Find the unit rate of 624 calories in 3 servings.

a)

1,872 calories per serving

b)

208 calories per serving

c)

624 calories per serving

d)

621 calories per serving

78.

What is the constant of proportionality for this table?

a)

$1/9 per hour

b)

$9 per hour

c)

$8 per hour

79.

If Justin can type 408 words in 4 minutes, how many words can he type per minute?

a)

102 words per minute

b)

100 words per minute

c)

400 words per minute

d)

412 words per minute

80.

A box of cereal cost $3.59 for 30 oz. How much is the unit rate per ounce? Round to the nearest cent.

a)

11 cents

b)

12 cents

c)

13 cents

d)

10 cents

81.

What was Brian's unit rate?

a)

3/2 word per minute

b)

30 minutes per word

c)

60 minutes per word

d)

30 words per minute

82.

Determine the missing value in the table.

a)

15

b)

3

c)

1/3

d)

9

83.

What is the constant of proportionality?

a)

45 mph

b)

90 mph

c)

135 mph

d)

2 mph

84.

3x + 2x + 6y + 3
Which are like terms?

a)

6y and 3

b)

2x and 3

c)

3x and 3

d)

3x and 2x

85.

What are coefficients?

a)

The letters in an expression

b)

The numbers without a letter

c)

The same as constants

d)

The number before a letter

86.

What are the coefficients of the following expression?
3x + 4y + 6z + 3

a)

3

b)

3, 4, 6

c)

4, 3

d)

6, 4

87.

What are the terms of this expression?
2x + 3y - 4x + 3

a)

2, 3, -4, 3

b)

2x, 3y, -4x, 3

c)

-2x + 3y + 3

d)

3

88.

How many terms are in this expression?

2x + 3y - 4x + 3

a)

2

b)

4

c)

3

d)

1

89.

8b + 2b

a)

-6b - 9

b)

8b

c)

2b - 9

d)

10b

90.

Combine like terms
3x + 2x + 3y - 7y

a)

5x + 10y

b)

5x + 4y

c)

5x - 4y

d)

5x -10y

91.

Simplify the following expression:
-7x - 9x

a)

63x²

b)

-16x²

c)

-16x

d)

-15x

92.

a)

8y+5

b)

3y+3

c)

7y+5

d)

7y+4

93.

a)

6x-1

b)

10x+7

c)

6x+1

d)

8x+1

94.

9m³ + m + 2m² – 3m³

a)

m + 2m² - 6m³

b)

m + 2m² + 11m³

c)

m + 2m² + 6m³

95.

Simplify by combining like terms:
5a + 2b - 3a + 4

a)

8a + 2b + 4

b)

2a + 2b + 4

c)

8ab

d)

4ab + 4

96.

Collect like terms:
4y + 8d - 2y + 3d

a)

11d + 6y

b)

11d + 2y

c)

6y + 5d

97.

Simplify the expression: 2x + 1 + 7x

a)

10x

b)

10

c)

9x + 1

d)

9 + 1x

98.

Blake is cutting circles out of construction paper. Each circle has a radius of 6 inches.

How much paper will he use to cut 10 circles (round your answer to the nearest tenth of a square inch)?

Use 3.14 for 𝜋.

a)

37.7 in²

b)

376.8 in²

c)

113.0 in²

d)

1130.4 in²

99.

A wagon wheel has a diameter of 5 feet. What is the circumference of the wagon wheel to the nearest tenth of a foot?

Use 3.14 for 𝜋.

a)

15.7 ft

b)

31.4 ft

c)

78.5 ft

d)

314 ft

100.

The top of a pickle jar has an opening with a radius of 8 centimeters. What is the circumference of the opening of the pickle jar to the nearest hundredth of a centimeter?

Use 3.14 for 𝜋.

a)

12.56 cm

b)

25.12 cm

c)

50.24 cm

d)

200.96 cm

101.

Lily is making party favors by placing a circular disk in the bottom of a plastic bag. Each disk has a diameter of 6 centimeters. What is the area of the disk to the nearest hundredth of square centimeter?

Use 3.14 for 𝜋.

a)

18.84 cm²

b)

28.26 cm²

c)

91.06 cm²

d)

113.04 cm²

102.

Isabella cut a circular piece of wood for a table top. The radius of the table top is 4 feet. What would the area of the table top to the nearest hundredth of a square foot?

Use 3.14 for 𝜋.

a)

12.56 cm²

b)

25.12 cm²

c)

50.24 cm²

d)

200.96 cm²

103.

The circumference of the wheel on Roy's bicycle is 225 in.

^{What would you do to determine the radius of the wheel?}

a)

Divide the circumference by 𝜋.

b)

Divide the circumference by 𝜋 to find the diameter; then divide the diameter by 2 to find the radius.

c)

Multiply the circumference by 𝜋.

d)

Multiply the circumference by 𝜋 to find the diameter; then divide the diameter by 2 to find the radius.

104.

The circumference of the clock in Jason's room is 43.96 in.

^{What would you do to determine the diameter of the clock?}

a)

Divide the circumference by 𝜋.

b)

Divide the circumference by 𝜋 to determine the radius; then divide the radius by 2.

c)

Divide the circumference by 𝜋 to determine the radius; then multiply the radius by 2.

d)

Multiply the circumference by 𝜋 .

105.

What is shown here

a)

Diameter

b)

Radius

c)

Triangle

d)

i $\Pi$

106.

What is the radius of this circle?

a)

6

b)

4

c)

3

d)

0

107.

what is the diameter of this circle?

a)

10

b)

5

c)

20

d)

50

108.

What is the radius of this circle?

a)

20

b)

5

c)

10

d)

40

109.

What is the diameter of the circle?

a)

5

b)

20

c)

2.5

d)

10

110.

What is being shown here?

a)

Radius

b)

Diameter

111.

What is shown here?

a)

Radius

b)

Diameter

112.

What is the area of the composite figure?

a)

80 cm²

b)

16 cm²

c)

96 cm²

d)

32 cm²

113.

a)

54 cm2

b)

45 cm2

c)

63 cm2

d)

36 cm2

114.

What is the area of the composite figure?

a)

48 cm²

b)

90 cm²

c)

78 cm²

d)

12 cm²

115.

Jeff drew a circle inside a square, as shown below. Which method can Jeff use to find the area of the square not covered by the circle?

a)

Subtract the area of the circle from the area of the square.

b)

Subtract the area of the square from the area of the circle.

c)

Subtract 1/4 the area of the square from the area of the circle.

d)

Subtract 1/4 the area of the circle from the area of the square.

116.

What is the formula for the area of a triangle?

a)

$A=\frac{bh}{2}$

b)

$A=s^2$

c)

$A=bh$

d)

$A=\pi r^2$

117.

What is the formula for the area of a parallelogram?

a)

$A=\frac{bh}{2}$

b)

$A=s^2$

c)

$A=bh$

d)

$A=\pi r^2$

118.

What is a semi-circle?

a)

A full circle

b)

One-half of a circle

c)

One-fourth of a circle

d)

One-third of a circle

119.

How would you find the area of a semi-circle?

a)

Find the area of the circle then divide by 2

b)

Find the area of the circle then divide by 4

c)

Find the area of the circle then subtract 2

d)

Find the area of the circle then multiply by 2

120.

What three shapes make up the composite figure?

(select all that apply)

a)

Trapezoid

b)

Rectangle

c)

Triangle

d)

Circle

e)

Semi-circle

121.

What is the formula for the area of a square?
(select all that apply)

a)

$A=\frac{bh}{2}$

b)

$A=s^2$

c)

$A=lw$

d)

$A=\pi r^2$

122.

What is the formula for the area of a rectangle?

a)

$A=\frac{bh}{2}$

b)

$A=s^2$

c)

$A=lw$

d)

$A=\pi r^2$

123.

What is the formula for the area of a circle?

a)

$A=\frac{bh}{2}$

b)

$A=s^2$

c)

$A=lw$

d)

$A=\pi r^2$

124.

a)

276 square cm

b)

114 square cm

c)

247 square cm

d)

390 square cm

125.

What is the area of the shaded region?

a)

14 m²

b)

120 m²

c)

106 m²

d)

134 m²

126.

Area of the shaded figure:

a)

350

b)

137.5

c)

212.5

d)

484.2

127.

Find the AREA of this figure.

a)

160 square feet

b)

150

c)

170

d)

1600 feet

128.

Find the area:

a)

24 in²

b)

12 in²

c)

6 in²

d)

3.5 in²

129.

What is the area of the composite figure?

a)

58.26 square cm

b)

88.26 square cm

c)

74.13 square cm

d)

44.13 square cm

130.

Solve the following equation.
4x + 3 = -5

a)

1/2

b)

-1/2

c)

-2

d)

2

131.

7(2x - 4) = 42

a)

x= 5

b)

x= 8

c)

x= 2

d)

x= 9

132.

-3a + 8 = 14

a)

a= -2

b)

a= -7.5

c)

a= 2

d)

a= 6

133.

8v - 4(v + 8) = 8

a)

2

b)

10

c)

4

d)

-4

134.

Which number is a solution to the inequality below?

$b\ >\ 11.3$

a)

15

b)

9

c)

4

d)

-14

135.

Which number is a solution to the inequality below?

$m\ >\ \frac{13}{3}$

a)

3

b)

5

c)

2

d)

-9

136.

Solve for t. (Use the image to identify the correct inequality and graph.)

$\frac{t}{10}\ -\ 7\ <\ -1$

a)

A

b)

B

c)

C

d)

D

137.

Solve for x. (Use the image to identify the correct inequality and graph.)

$x\ -\ 1\ \le\ -9$

a)

A

b)

B

c)

C

d)

D

138.

Solve for x. (Use the image to identify the correct inequality and graph.)

$\frac{x}{-4}\ \le\ 2$

a)

A

b)

B

c)

C

d)

D

139.

Solve the inequality.

$-5x\ -\ 7\ <\ 28$

a)

x > -7

b)

x < -7

c)

x > $\frac{21}{5}$

d)

x < $\frac{-21}{5}$

140.

Solve the inequality.

$2\left(b\ -\ 8\right)\ >\ 12$

a)

b > 20

b)

b > 6

c)

b > 14

d)

b > 20

141.

Solve the inequality.

$-4d\ -\ 9\ \le\ 3$

a)

$d\ \ge\ \frac{6}{13}$

b)

$d\ \ge\ \frac{3}{13}$

c)

$d\ \ge\ -1\frac{1}{2}$

d)

$d\ \ge\ -3$

142.

You flip an inequality symbol when you...

a)

subtract

b)

multiply and divide only

c)

multiple by a negative number

d)

multiple or divide by a negative number

143.

When you graph an inequality, you use a closed dot when you use which symbols?

a)

≤, ≥

b)

<, >

144.

When graphing an inequality, you use an open dot when you use which symbol?

a)

<, >

b)

≤, ≥

145.

a)

x = 118

b)

x = 108

c)

x = 28

d)

x = 58

146.

If ∠H and ∠J are complementary, and the measure of ∠H is 35°, what is the measure of ∠J?

a)

145

b)

55

c)

60

d)

65

147.

What is the value of "x"?

a)

19

b)

20

c)

21

d)

22

148.

a)

x = 56

b)

x = 66

c)

x = 156

d)

x = 166

SBAC Review #2

Total questions: 148

Worksheet time: 37hrs 0mins

Similar Resources on Wayground