Free Printable Standard Final

1.

SAT.1.1

(a)

2.

SAT.1.2

(a)

3.

SAT.1.3

(a)

4.

SAT.1.4

(a)

5.

SAT.1.5

(a)

6.

SAT.1.6

(a)

7.

SAT.1.7

(a)

8.

SAT.2.1

a)

$x\ge-42$

b)

$x\ge42$

c)

$x>-42$

d)

$x\le-42$

e)

$x\le42$

9.

SAT.2.2

a)

$x\le9$

b)

$x\ge9$

c)

$x>9$

d)

$x\le-9$

e)

$x\le21$

10.

SAT.2.3

a)

$x>-\frac{10}{7}$

b)

$x\ge-\frac{10}{7}$

c)

$x<\frac{10}{7}$

d)

$x<-\frac{10}{7}$

e)

$x<-70$

11.

SAT.2.4

a)

$x>-99$

b)

$x\ge-99$

c)

$x<-99$

d)

$x<-30$

e)

$x<-27$

12.

SAT.2.5

a)

$x>-9$

b)

$x\ge-9$

c)

$x<9$

d)

$x\le-9$

e)

$x<-9$

13.

SAT.2.6

a)

$x>\frac{3}{14}$

b)

$x\ge-\frac{14}{3}$

c)

$x<\frac{14}{3}$

d)

$x\le\frac{3}{14}$

e)

$x<\frac{3}{14}$

14.

SAT.2.7

a)

$x>125$

b)

$x\ge30$

c)

$x<30$

d)

$x\le20$

e)

$x<125$

15.

SAT.3.1

a)

$x>-10$

b)

$x\ge-10$

c)

$x<-50$

d)

$x\ge-5$

e)

$x<-5$

16.

SAT.3.3

a)

A

b)

B

c)

C

d)

D

17.

SAT.3.4

a)

A

b)

B

c)

C

d)

D

18.

SAT.3.6

-To enter inequalities press the "comma" or "period" key while holding the "shift" key. -

Kindly enter your response as a fraction and without spaces

(a)

19.

SAT.3.7

a)

A

b)

B

c)

C

d)

D

20.

SAT.4.1

(a)

21.

SAT.4.2

(a)

22.

SAT.4.3

(a)

23.

SAT.4.4

(a)

24.

SAT.5.1

(a)

25.

SAT.5.2

(a)

26.

SAT.5.3

(a)

27.

SAT.5.4

(a)

28.

SAT.6.1

(a)

29.

SAT.6.2

(a)

30.

SAT.6.3

g=

(a)

31.

SAT.6.4

(a)

32.

SAT.7.1

Ann took a taxi home from the airport. The taxi fare was $2.10 per mile, and she gave the driver a tip of $5. Ann paid a total of $49.10.

Write an equation to determine the distance in miles (x) between the airport and Ann's home.

a)

2.10x + 5 = 49.10

b)

2.10x + 49.10 = 5

c)

2.10x - 5 = 49.10

d)

5-2.10x = 49.10

33.

SAT.7.1a

Ann took a taxi home from the airport. The taxi fare was $2.10 per mile, and she gave the driver a tip of $5. Ann paid a total of $49.10.

How many miles were traveled?

Kindly round to the nearest whole number (if needed) and input the numerical value only.

a)

21

b)

20

c)

19

d)

18

34.

SAT.7.3a

Raymond just got done jumping at Super Bounce Trampoline Center. The total cost of his session was $43.25. He had to pay a $7 entrance fee and $1.25 for every minute he was on the trampoline.

Find the number of minutes he was on the trampoline, and kindly enter the numerical value only.

a)

29

b)

30

c)

31

d)

32

35.

SAT.7.4

In winter, the price of apples suddenly went up by $0.75 per pound. Sam bought 3 pounds of apples at the new price for a total of $5.88.

Write an equation to determine the original price per pound (p).

a)

3(.75+p)=5.88

b)

3+.75p=5.88

c)

.75p-3=5.88

d)

3p+.75=5.88

36.

SAT.7.4a

In winter, the price of apples suddenly went up by $0.75 per pound. Sam bought 3 pounds of apples at the new price for a total of $5.88.

Find the original price per pound.

a)

$1.21

b)

$1.22

c)

$1.23

d)

$1.24

37.

Find the inverse of f(x) = -4x - 12

a)

f^-1(x) = 4x - 3

b)

f^-1(x) = -1/4x - 3

c)

f^-1(x) = 1/4x + 3

d)

f^-1(x) = -4x - 3

38.

FInd the inverse of the function.
$f\left(x\right)=\frac{3x-15}{2}$

a)

$f^{-1}\left(x\right)=-x-5$

b)

$f^{-1}\left(x\right)=3x+5$

c)

$f^{-1}\left(x\right)=\frac{15+2x}{3}$

d)

$f^{-1}\left(x\right)=\frac{2}{3}x-\frac{19}{3}$

39.

Find the inverse function

a)

b)

c)

d)

40.

a)

A.

b)

B.

c)

C.

d)

D.

41.

SAT.12.1

Complete the slope-intercept equation of the line whose y-intercept is (0,5) and slope is -9.

(a)

42.

SAT.12.3

What is the y-intercept of y=5x-1?

a)

(5,0)

b)

(0,5)

c)

(0,-1)

d)

(-1,0)

43.

SAT.13.1

Which is the graph for:

$y=\frac{3}{4}x+2$

a)

b)

c)

d)

e)

44.

SAT.13.3

Which is the graph for:

$y=\frac{6}{5}x+1$

a)

b)

c)

d)

e)

45.

SAT.14.2

Find the equation of the line.

(a)

46.

SAT.14.4

Find the equation of the line.

(a)

47.

SAT.15.1

Complete the slope-intercept equation of the line through (3,-8) and (6,-4).
Use exact numbers.

(a)

48.

SAT.15.3

Complete the slope-intercept equation of the line through (2,1) and (5,-8).

(a)

49.

SAT.16.1

Complete the point-slope equation of the line through (-2,6) and (1,1).

Kindly use the point (-2,6) for your equation

(a)

50.

SAT.16.3

Complete the point-slope equation of the line through (-5,4) and (1,6).

Use the point (1,6) for your equation

(a)

51.

SAT.17.1

Graph x+3y=6.

a)

b)

c)

d)

e)

52.

SAT.17.3

Graph 3x+4y=12.

a)

b)

c)

d)

e)

53.

SAT.18.1

What is y+3=7(x-2) written in standard form?

Ax + By = C where A, B, and C are integers

a)

-7x + y= -5

b)

-7x + y= -17

c)

y = 7x - 17

d)

y = 7x - 5

54.

SAT.18.3

Ax + By = C where A, B, and C are integers

a)

A

b)

B

c)

C

d)

D

55.

SAT.19.1

Write an equation in point-slope form that represents the line using point (2,-2).

(a)

56.

SAT.19.3

Write an equation in point-slope form that represents the line using the point (-2,1).

(a)

57.

SAT.L5.2b

Solve the system of equations.

2x+7y = 3
&

x=-4y

(a)

58.

SAT.L5.2d

(a)

59.

SAT.L6.1b

(a)

60.

SAT.L6.1d

(a)

61.

SAT.L6.2b

a)

A

b)

B

c)

C

62.

SAT.L6.2d

a)

A

b)

B

c)

C

63.

SAT.L6.3a

(a)

64.

SAT.L6.4c

a)

A

b)

B

c)

C

d)

D

65.

SAT.9.1

Peaches tried to drink a slushy as fast as she could. She drank the slushy at a rate of 4.5 milliliters per second. After 17 seconds, 148.5 milliliters of slushy remained.

How much slushy was originally in the cup?

a)

225 milliliters

b)

230 milliliters

c)

235 milliliters

d)

220 milliliters

66.

SAT.9.1a

Peaches tried to drink a slushy as fast as she could. She drank the slushy at a rate of 4.5 milliliters per second. After 17 seconds, 148.5 milliliters of slushy remained.

How long did it take Peaches to drink all the slushy?

a)

50 seconds

b)

40 seconds

c)

30 seconds

d)

70 seconds

67.

SAT.9.2

A big cruise ship dropped anchor off the Caribbean island of Barbuda. The heavy anchor was released from a height of 54 meters above the water's surface, and it fell at a constant rate. After 35 seconds, the anchor was 9 meters below the water's surface.

How fast did the anchor drop?

a)

1.8 meters per second

b)

2.5 meters per second

c)

1.5 meters per second

d)

3.8 meters per second

68.

SAT.9.2a

A big cruise ship dropped anchor off the Caribbean island of Barbuda. The heavy anchor was released from a height of 54 meters above the water's surface, and it fell at a constant rate. After 35 seconds, the anchor was 9 meters below the water's surface.

How long did it take the anchor to reach the water's surface?

a)

30 seconds

b)

40 seconds

c)

50 seconds

d)

20 seconds

69.

SAT.9.3

A big cruise ship dropped anchor off the Caribbean island of Antigua. The heavy anchor dropped into the water at a rate of 2.5 meters per second. After 45 seconds, the anchor was 40 meters below the water's surface.

From what height (above the water's surface) was the anchor released?

a)

72.5 meters

b)

73.5 meters

c)

74.5 meters

d)

75.5 meters

70.

SAT.9.4

A battery was charged. When the charging began, it was 23 percent full. After 30 minutes of charging, the battery was 89 percent full.

How fast was the battery charged?

a)

2.2 percent per minute

b)

3.2 percent per minute

c)

4.2 percent per minute

d)

5.2 percent per minute

71.

SAT.L7.2a

Kevin is 2 times as old as Gabriela. 12 years ago, Kevin was 6 times as old as Gabriela.

How old is Gabriela now?

Kindly enter the numerical value only

a)

15

b)

16

c)

17

d)

18

72.

SAT.L7.2b

Ben is 12 years older than Ishaan. Ben and Ishaan first met two years ago. Three years ago, Ben was 4 times as old as Ishaan.

How old is Ben now?

Kindly enter the numerical value only

a)

19

b)

20

c)

21

d)

22

73.

SAT.L7.2d

Ishaan is 2 times as old as Christopher. 35 years ago, Ishaan was 7 times as old as Christopher.

How old is Ishaan now?

Kindly enter the numerical value only

a)

84

b)

85

c)

86

d)

87

74.

SAT.L7.3b

Bhavik bought 3 liters of milk and 5 loaves of bread for a total of $11. A month later, he bought 4 liters of milk and 4 loaves of bread at the same prices, for a total of $10.

How much does a loaf of bread cost?

a)

$1.75

b)

$1.80

c)

$1.85

d)

$2

75.

SAT3.1.1a

Select the factors of the following binomial:

$x^2-10x+21$

a)

(x-7)

b)

(x-3)

c)

(x+3)

d)

(x+7)

76.

SAT3.1.1b

a)

(x-9)

b)

(x-7)

c)

(x-6)

d)

(x-8)

77.

SAT3.1.1c

Select the factors of the trinomial

$x^2-3x-10$

a)

(x-5)

b)

(x+2)

c)

(x-10)

d)

(x-1)

78.

SAT3.1.1d

a)

(x-6)

b)

(x+5)

c)

(x-5)

d)

(x-4)

79.

SAT3.1.2b

Factor completely.

$7x^2+35x+42$

(a)

80.

SAT3.1.2c

Factor completely.

$4x^2-28x+40$

(a)

81.

SAT3.1.2d

Factor completely.

$7x^2+28x-35$

(a)

82.

SAT3.1.2e

Factor completely.

$5x^2+20x-60$

(a)

83.

SAT3.2.1a

Solve:

$10^5\cdot10=$

a)

$100^5$

b)

$10^5$

c)

$10^6$

d)

$10^4$

84.

SAT3.2.1b

Solve:

$x^3\cdot x^5$

a)

$x^8$

b)

$x^{15}$

c)

$x^2$

d)

$x^{\frac{3}{5}}$

85.

SAT3.2.1c

Solve for x

$5^x=5^3\cdot5^8$

a)

11

b)

$5^{11}$

c)

24

d)

$5^{-5}$

86.

SAT3.2.1d

Solve:

$4^4\cdot4^3$

a)

$4^7$

b)

$4^{12}$

c)

4

d)

$4^{-1}$

87.

SAT3.2.2a

Solve:

$\left(z^1\right)^2$

a)

$z^2$

b)

$z^3$

c)

$z^{-1}$

d)

$z^1$

88.

SAT3.2.2b

Solve:

$\left(5^3\right)^2$

a)

$5^6$

b)

$5^5$

c)

$5$

d)

$5^9$

89.

SAT3.2.2c

Solve for n:

$\left(2^4\right)^2=2^n$

a)

8

b)

6

c)

2

d)

-2

90.

SAT3.2.2d

Solve:

$\left(y^4\right)^2$

a)

$y^8$

b)

$z^8$

c)

$y^6$

d)

$y^2$

91.

SAT3.2.3a

Solve:

$\frac{4^9}{4^5}$

a)

$4^4$

b)

$4^{14}$

c)

$1^4$

d)

$1^{14}$

92.

SAT3.2.3b

Solve:

$\frac{y^9}{y^2}$

a)

$y^7$

b)

$y^{18}$

c)

$y^{11}$

d)

$y^{\frac{9}{2}}$

93.

SAT3.2.3c

Solve for x:

$\frac{4^6}{4^x}=4^0$

a)

1

b)

$6$

c)

$4^6$

d)

$4^1$

94.

SAT3.2.3d

Rewrite the expression in the form of an exponent with a base of 3:

$\frac{3\cdot3\cdot3\cdot3\cdot3\cdot3}{3\cdot3\cdot3\cdot3}$

a)

$3^2$

b)

$3^6$

c)

$3^4$

d)

$3^{\frac{6}{4}}$

95.

SAT3.2.4a

a)

A

b)

B

c)

C

d)

D

96.

SAT3.2.4b

a)

A

b)

B

c)

C

d)

D

97.

SAT3.2.4c

a)

A

b)

B

c)

C

d)

D

e)

E

98.

SAT3.2.4d

a)

A

b)

B

c)

C

d)

D

99.

SAT3.2.5a

a)

A

b)

B

c)

C

d)

D

100.

SAT3.2.5b

a)

A

b)

B

c)

C

d)

D

101.

SAT3.2.5c

a)

A

b)

B

c)

C

d)

D

102.

SAT3.2.5d

a)

A

b)

B

c)

C

d)

D

103.

SAT3.2.6a

a)

A

b)

B

c)

C

d)

D

104.

SAT3.2.6b

a)

A

b)

B

c)

C

d)

D

105.

SAT3.2.6c

a)

A

b)

B

c)

C

d)

D

106.

SAT3.2.6d

a)

A

b)

B

c)

C

d)

D

107.

SAT3.3.1a

a)

A

b)

B

c)

C

d)

D

108.

SAT3.3.1b

(a)

109.

SAT3.3.1c

a)

A

b)

B

c)

C

d)

D

110.

SAT3.3.3a

a)

$-n^2-\frac{1}{4}n+1$

b)

$n^2-\frac{1}{4}n+1$

c)

$-n^2-\frac{1}{4}n-1$

d)

$-n^{ }-\frac{1}{4}n+1$

e)

$-n^2+\frac{1}{4}n+1$

111.

SAT3.3.1e

(a)

112.

SAT3.3.2a

(a)

113.

SAT3.3.2b

Simplify completely

$\left(3x-3y-z\right)-\left(9y-3z\right)$

Kindly input terms in alphabetical order

(a)

114.

SAT3.3.2c

Simplify completely

Kindly input terms in alphabetical order

(a)

115.

SAT3.3.2d

Simplify completely

Kindly input terms in alphabetical order

(a)

116.

SAT3.3.3a

a)

10rs+2st

b)

$10rs+\frac{4}{3}rt+2st$

c)

10rs-2st

d)

$10rs+\frac{4}{3}rt-2st$

e)

$10rs-\frac{4}{3}rt+2st$

117.

SAT3.3.3b

a)

$-k^2-2k+9$

b)

$-k^2+2k+9$

c)

$9k^2-2k+9$

d)

$-k^2-2k+3$

e)

$k^2-2k-3$

118.

SAT3.3.3c

a)

5mn-7mp+2np

b)

5mn-5mp+2np

c)

9mn-5mp+2np

d)

5mn-5mp+14np

e)

9mn-5mp+2np

119.

SAT3.3.3d

a)

$4p^2-2p+2$

b)

$5p^2-2p+2$

c)

$11p^2-2p+2$

d)

$4p^2+2p+2$

e)

$4p^2-2p-2$

120.

SAT3.3.4a

a)

$5x^2+10x$

b)

$5x^{ }+10x$

c)

$5x^2+7x$

d)

$5x^2+10$

e)

$6x^2+10x$

121.

SAT3.3.4b

a)

$14x^2-21$

b)

$14x^2+21$

c)

$9x^2-21$

d)

$9x^2-4$

e)

$14x^2-4$

122.

SAT3.3.4c

a)

$4x^2+12x+8$

b)

$5x^2+12x+8$

c)

$5x^2+7x+8$

d)

$4x^2+12x+6$

e)

$4x^2+7x+8$

123.

SAT3.3.4d

a)

$6x^2-9x$

b)

$6x-9x$

c)

$5x^2-9x$

d)

$6x^2$

e)

$6x^2+9x$

124.

SAT3.4.1

x cannot be a value that would make the denominator zero

Solve:

$\frac{x+1}{9-x}=\frac{2}{3}$

(a)

125.

SAT3.4.1a

Kindly enter numerical value only

(a)

126.

SAT3.4.1b

Kindly enter numerical value only

(a)

127.

SAT3.4.1c

Kindly enter numerical value only

Solve for y:

$\frac{y-1}{3y+7}=\frac{1}{10}$

(a)

128.

SAT3.4.1d

Kindly enter numerical value only

(a)

129.

SAT3.4.1e

Kindly enter numerical value only

(a)

130.

SAT3.4.1f

Kindly enter numerical value only

If the solution causes the denominator to equal zero, it isn't a valid solution

(a)

131.

SAT3.4.1g

(a)

132.

SAT3.4.1h

(a)

133.

SAT3.4.1i

(a)

134.

SAT.Quad.1

Which of the following is the proper form for quadratic equations

a)

$ax^2+bx+c$

b)

$ax^2+bx+c=0$

c)

$ax+bx+c=0$

d)

$ax^2+bx+c=x$

135.

SAT.Quad.2

Which of the following is the graph of a quadratic?

$ax^2+bx+2=0$

a)

b)

c)

d)

e)

136.

SAT.Quad.3

When solving quadratic equations, what are you solving for?

$ax^2+bx+c=0$

a)

The y-intercepts of a parabola

b)

The x-intercepts of a parabola

c)

The values of x that will make the equation true

d)

The values of x that are invalid solutions

e)

The points where the graph crosses the x-axis

137.

SAT.Quad.4

Select the factors of the quadratic

$x^2-5x+6=0$

a)

(x-2)

b)

(x-3)

c)

(x+2)

d)

(x+3)

138.

SAT.Quad.5

Having factored the quadratic:

$x^2-5x+6=0$

Solve for x by setting each factor equal to zero:

(x-2)(x-3) = 0

a)

2

b)

3

c)

-2

d)

-3

e)

0

139.

SAT.Quad.6

In which of the following can you cancel out a common factor in the numerator and denominator?

a)

$\frac{x+5}{x}$

b)

$\frac{y-3}{y}$

c)

$\frac{5z}{z}$

d)

$\frac{x\left(x+1\right)}{x}$

e)

$\frac{x\left(x+1\right)}{\left(x+1\right)}$

140.

SAT3.4.2a

Hint: Multiply each side by x(x-1) (because it's the least common denominator) and simplify the fraction

a)

-5

b)

-4

c)

-2

d)

0

e)

1

141.

SAT3.4.2b

Solve for y:

$-\frac{6}{y\left(y-1\right)}=\frac{y+6}{y}$

a)

-5

b)

-4

c)

-2

d)

0

e)

1

142.

SAT3.4.2c

Solve for y:

$\frac{7}{z\left(z+1\right)}=\frac{z+7}{z}$

Kindly enter numerical value only. If entering more than one value, separate using a comma.

(a)

143.

SAT3.4.2d

Solve for y:

$\frac{11}{z\left(z+1\right)}=\frac{z+11}{z}$

Kindly enter numerical value only. If entering more than one value, separate using a comma.

(a)

144.

SAT4.1.1A

a)

A

b)

B

c)

C

d)

D

145.

SAT4.1.1B

a)

A

b)

B

c)

C

d)

D

146.

SAT4.1.1C

a)

A

b)

B

c)

C

d)

D

147.

SAT4.1.1D

a)

A

b)

B

c)

C

d)

D

148.

SAT4.1.1E

a)

A

b)

B

c)

C

d)

D

149.

SAT4.1.1F

a)

A

b)

B

c)

C

d)

D

150.

SAT4.1.1F

a)

A

b)

B

c)

C

d)

D

151.

SAT4.1.1G

a)

A

b)

B

c)

C

d)

D

152.

SAT4.1.2A

a)

A

b)

B

c)

C

d)

D

e)

E

153.

SAT4.1.2B

a)

A

b)

B

c)

C

d)

D

e)

E

154.

SAT4.1.2C

a)

A

b)

B

c)

C

d)

D

e)

E

155.

SAT4.1.2D

a)

A

b)

B

c)

C

d)

D

e)

E

156.

SAT4.1.3A

Kindly enter numerical value only.

(a)

157.

SAT4.1.3B

Kindly enter numerical value only.

(a)

158.

SAT4.1.3C

Kindly enter numerical value and include the dollar sign.

(a)

159.

SAT4.1.3D

A pet groomer gave 9 baths, 15 nail trims, 8 brush-outs, and 5 ear cleanings.

For every 5 nail trims, the groomer gave 3...

Kindly enter numerical value and include the dollar sign.

a)

baths

b)

brush-outs

c)

ear cleanings

160.

SAT4.1.4A

a)

A

b)

B

c)

C

d)

D

e)

E

161.

SAT4.1.4B

a)

A

b)

B

c)

C

d)

D

e)

E

162.

SAT4.1.4C

a)

A

b)

B

c)

C

d)

D

e)

E

163.

SAT4.1.4D

a)

A

b)

B

c)

C

d)

D

e)

E

164.

SAT4.1.5A

a)

A

b)

B

c)

C

165.

SAT4.1.5B

a)

A

b)

B

c)

C

166.

SAT4.1.5C

a)

A

b)

B

c)

C

167.

SAT4.1.5D

a)

A

b)

B

c)

C

168.

SAT4.1.5E

a)

A

b)

B

c)

C

169.

SAT4.2.1A

a)

A

b)

B

c)

C

d)

D

170.

SAT4.2.1B

Celia bought a bag of 12 goldfish for $3.

What is the cost of 1 goldfish?

Kindly enter numerical value only and include the appropriate symbol as needed.

(a)

171.

SAT4.2.1C

Vivi is a drummer for a band. She burns 756 calories while drumming for 3 hours. She burns the same number of calories each hour.

How many calories does Vivi burn per hour?

Kindly enter numerical value only and include the appropriate symbol as needed.

(a)

172.

SAT4.2.1D

Jen buys 4 tires for $272. Each tire was the same price.

What is the cost of 1 tire?

Kindly enter numerical value only and include the appropriate symbol as needed.

(a)

173.

SAT4.2.1E

a)

A

b)

B

c)

C

d)

D

174.

SAT4.2.1G

a)

A

b)

B

c)

C

d)

D

175.

SAT4.2.1F

Delilah does 184 jumping jacks in 4 minutes. She does her jumping jacks at a constant rate.

How many jumping jacks can Delilah do per minute?

Kindly enter numerical value only

(a)

176.

SAT4.2.1A

At the market, 8 apples cost $4.

How much do 9 apples cost?

(a)

177.

SAT4.2.1B

Charles can type 675 words in 9 minutes.

How many words can Charles type in 13 minutes?

(a)

178.

SAT4.2.1C

Amanda can jog 18 miles in 5 hours.

At this rate, how many miles can Amanda jog in 4 hours?

Kindly enter numerical value only and do so as an improper fraction

(a)

179.

SAT4.2.1D

Lynnette can wash 95 cars in 5 days.

How many cars can Lynnette wash in 11 days?

Kindly enter numerical value only

(a)

180.

SAT4.3.1A

a)

A

b)

B

c)

C

181.

SAT4.3.1B

a)

A

b)

B

c)

C

d)

D

182.

SAT4.3.1C

a)

John calculated square meters per euro instead of euros per square meter.

b)

The number 12 is greater than 11.1.

c)

John ordered from greatest to least instead of least to greatest.

183.

SAT4.3.1D

a)

A

b)

B

c)

C

184.

Which is the definition of a rate?

a)

A rate is a ratio that compares two quantities with different units of measure.

b)

A rate is a ratio that compares two quantities with the same units of measure.

c)

A ratio is a rate that compares two quantities with different units of measure.

d)

A rate is a ratio that compares two or more quantities with different units of measure.

185.

Which is the definition of a unit rate?

a)

A unit rate of two or more quantities in a ratio is the number of units of the first quantity for every 1 unit of the second quantity.

b)

A unit rate of two quantities in a ratio is the number of units of the first quantity for every 1 unit of the second quantity.

c)

A unit ratio of two quantities in a ratio is the number of units of the first quantity for every 1 unit of the second quantity.

d)

A unit rate of two quantities in a ratio is the number of units of the second quantity for every 1 unit of the first quantity.

186.

Select all options that are unit rates

a)

There are 60 minutes in 1 hour.

b)

Jen types 42 words in 1 minute

c)

Twitch's top streamer earns $120,000 per month from subs

d)

Ron earned $1000 yesterday

e)

Marvel plans to release 14 projects in 2027 and 2028

187.

SAT4.4.1A

Kindly enter response as an improper fraction

(a)

188.

SAT4.4.1B

Kindly enter response as a decimal rounded to the nearest hundreth.

(a)

189.

SAT4.4.1C

Kindly enter response as a decimal

(a)

190.

SAT4.4.1D

Kindly enter response as a fraction

(a)

191.

SAT4.4.1E

Kindly enter response as a decimal

(a)

192.

SAT.U3.L3.1A

Identify whether the relationship is proportional and the proper reasoning

a)

Yes

b)

No

c)

Each height is the product of the age multiplied by 4

d)

Each height is the product of the age multiplied by different numbers

e)

Each height is the product of the age multiplied by 5

193.

SAT.U3.L3.1B

Identify whether the relationship is proportional and the proper reasoning

a)

Yes

b)

No

c)

The amount of money saved, $0.20, can't be multiplied by the number of drinks purchased to get the total discount

d)

The amount of money saved, $0.20, can be multiplied by the number of drinks purchased to get the total discount

e)

The amount of money saved, $3, can be multiplied by the number of drinks purchased to get the total discount

Standard Final

Total questions: 193

Worksheet time: 8hrs 22mins

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