Multiple Choice
Identify the
choice that best completes the statement or answers the question.
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1.
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Write an algebraic expression for the sum of a number and 8.
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a.
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8x |
c.
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x + 8 |
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b.
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x – 8 |
d.
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x ¸
8 |
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2.
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Evaluate 2k + m if k = 11 and m = 5.
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3.
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Evaluate 13 + 6 + 7 + 4.
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a.
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2184 |
c.
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20 |
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b.
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29 |
d.
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30 |
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4.
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Simplify 5(2g + 3).
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a.
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10g + 3 |
c.
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10g + 15 |
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b.
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7g + 3 |
d.
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7g + 8 |
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5.
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Solve x + 19 = 5.
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a.
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24 |
c.
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–24 |
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b.
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14 |
d.
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–14 |
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6.
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Solve 5n = 35.
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7.
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Solve the proportion  .
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a.
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 |
c.
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b.
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12 |
d.
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6 |
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8.
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Solve 4(t + 1) = 6t – 1.
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a.
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c.
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0 |
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b.
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1 |
d.
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 |
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Use the graph to answer each question.

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9.
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What is the domain of the relation?
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a.
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{–1, 0, 1, 3} |
c.
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{–2, –1, 0, 1, 2, 3} |
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b.
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{–2, 0, 1,
3} |
d.
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{0, 1, 2,
3} |
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10.
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What is the range of the relation?
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a.
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{–1, 0, 1, 3} |
c.
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{–2, –1, 0, 1, 2, 3} |
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b.
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{–2, 0, 1,
3} |
d.
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{0, 1, 2,
3} |
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11.
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Tickets to see a movie cost $5 for children and $8 for adults. The equation
5x + 8y = 80 represents the number of children (x) and adults (y) who can
see the movie with $80. If no adults see the movie, how many children can see the movie with
$80?
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12.
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Which table, mapping, or graph does not show the relation {(–1, 1),
(1, 2), (2, –2), (4, 3)}?
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Use the following information. The distance (d) a car travels in
t hours is given by the function d = 55t.
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13.
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Find d when t = 5.
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14.
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Write an equation in function notation to describe this relationship.
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a.
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f(t) = 55d |
c.
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f(t) =
55t |
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b.
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f(d) = 55d |
d.
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f(d) =
55t |
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15.
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Which line shown is the graph of y = 2 x + 4?
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a.
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 |
c.
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the
x-axis |
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b.
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p |
d.
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q |
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16.
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If  , what is the value of h(–9)?
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a.
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12 |
c.
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b.
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0 |
d.
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–12 |
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17.
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Determine which sequence is an arithmetic sequence.
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a.
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3, 6, 12, 24, … |
c.
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–7, –3, 1, 5, … |
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b.
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 |
d.
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 |
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18.
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Find the next three terms of the arithmetic sequence 5, 9, 13, 17, …
.
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a.
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21 |
c.
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41, 45, 49 |
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b.
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21, 25, 29 |
d.
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21, 41, 61 |
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19.
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Find the next two numbers of the sequence 1, 2, 4, 8, 16, … .
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a.
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32, 64 |
c.
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20, 22 |
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b.
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24, 32 |
d.
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18, 20 |
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20.
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Which equation is a linear equation?
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a.
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4m2 = 6 |
c.
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b.
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3a +
5b = –3 |
d.
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x2 + y2 = 0 |
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Find the slope of each line described.
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21.
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the line through (–3, 2) and (6, 2)
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a.
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c.
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0 |
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b.
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d.
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undefined |
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22.
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a vertical line
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a.
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1 |
c.
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–1 |
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b.
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0 |
d.
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undefined |
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23.
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the line graphed in the picture
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Find the equation in slope-intercept form that describes each
line.
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24.
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a line through (2, 4) with slope 0
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a.
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y = 2 |
c.
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y = 4 |
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b.
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x = 2 |
d.
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x = 4 |
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25.
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a line through (4, 2) with slope 
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26.
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a line through (–1, 1) and (2, 3)
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27.
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When are two lines parallel?
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a.
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when the slopes are opposite |
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b.
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when the slopes are equal |
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c.
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when the product of
the slopes is 1 |
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d.
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when the slopes are positive |
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Use the graph. Find how many solutions exist for each system of
equations.

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28.
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y = –3x + 2
y = 2x
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a.
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no solution |
c.
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one solution |
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b.
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infinitely many solutions |
d.
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cannot be
determined |
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Determine the best method to solve the system of equations.
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29.
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5x – 2y = 4
2x + 2y = 8
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a.
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substitution |
c.
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elimination using subtraction |
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b.
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elimination using
addition |
d.
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elimination using
multiplication |
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30.
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Find the two numbers whose sum is 26 and whose difference is 12.
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a.
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26 and 12. |
c.
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14 and 12. |
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b.
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19 and 7. |
d.
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31 and 19. |
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31.
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Simplify y5 · y3.
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a.
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y2 |
c.
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y15 |
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b.
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y8 |
d.
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2y8 |
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32.
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Simplify (b4)3.
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a.
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b7 |
c.
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b12 |
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b.
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3b4 |
d.
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3b7 |
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33.
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Simplify  . Assume the denominator is not equal to zero.
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34.
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A rectangle has a length of 25x3 and a width of
5x2. Find the area in square units.
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a.
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25x6 |
c.
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125x6 |
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b.
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25x5 |
d.
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125x5 |
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35.
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Simplify  . Assume the denominator is not equal to zero.
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a.
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m7n5 |
c.
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m3n |
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b.
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d.
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 |
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36.
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Find (2a – 5) – (3a + 1).
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a.
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5a + 6 |
c.
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–a – 6 |
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b.
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a –
4 |
d.
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–a –
4 |
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37.
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Find (3y – 1)2.
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a.
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6y2 – 6y + 1 |
c.
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9y2 –
3y + 1 |
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b.
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9y2 – 6y + 1 |
d.
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9y2 – 6y –
1 |
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38.
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Find the GCF of 24a and 32b.
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39.
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Solve b( b + 17)  0.
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a.
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c.
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{0, 17} |
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b.
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{–17,
0} |
d.
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{17} |
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Factor each trinomial.
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40.
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m2 + 13m + 42
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a.
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(m + 1)(m + 13) |
c.
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(m + 10)(m +
3) |
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b.
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(m + 6)(m + 7) |
d.
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(m – 6)(m –
7) |
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Factor each polynomial, if possible. If the polynomial cannot be factored,
choose prime.
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41.
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4m2 – 25
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a.
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(2m + 5)(2m + 5) |
c.
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(2m – 5)(2m
– 5) |
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b.
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(2m + 5)(2m – 5) |
d.
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prime |
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42.
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Solve x2 – 16x + 64 = 0.
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a.
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{8} |
c.
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{4} |
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b.
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{–8, 8} |
d.
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{–4} |
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43.
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GEOMETRY The length of a rectangle is 5 centimeters more than the
width. The area of the rectangle is 36 square centimeters. What is the length?
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a.
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4 cm |
c.
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14 cm |
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b.
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9 cm |
d.
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26 cm |
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44.
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If x = 2 and 3x + y = 5, what is the value of
y?
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45.
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Which statement best describes the graph of the price of one share of a
company’s stock?
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a.
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The price increased more in the morning than in the afternoon. |
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b.
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The price decreased
more in the morning than in the afternoon. |
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c.
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The price increased more in the afternoon than
in the morning. |
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d.
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The price decreased more in the afternoon than in the
morning. |
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46.
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Solve 2t + 1 = 3.
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47.
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A number is added to 9. The result is then multiplied by 4 to give a new result
of 120. What is the number?
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a.
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21 |
c.
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489 |
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b.
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39 |
d.
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4(n + 9) +
120 |
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48.
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A baseball costs $4.00. If the sales tax is 5%, what is the total price?
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a.
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$3.80 |
c.
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$4.05 |
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b.
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$4.20 |
d.
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$4.50 |
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49.
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Use elimination to solve the system of equations.
x – y =
5
x + y = 3
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a.
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(4, 1) |
c.
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(–4, 1) |
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b.
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(4, –1) |
d.
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(–4,
–1) |
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50.
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Which of the following polynomials shows the terms of x2 +
5x3 – 4 – 2x arranged so that the powers of x are in
descending order?
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a.
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5x3 – 2x + x2 –
4 |
c.
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5x3 – 4 – 2x +
x2 |
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b.
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–4 – 2x +
x2 + 5x3 |
d.
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5x3 + x2
– 2x – 4 |
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