Identify the choice that
best completes the statement or answers the question.
This assessment covers the following state
indicators: 6.2.2, 6.3.1, 6.3.2, 7.4.3, 7.5.4, and 8.1.7.
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1
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The length of the hypotenuse of
a right triangle is 20 m. The length of one leg is 12 cm. Find the length of the other
leg.
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Find the length of the missing side. Leave your
answer in simplest radical form.
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2
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3
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What is the surface area of the
rectangular prism?
A | 480 square
centimeters | C | 515 square
centimeters | B | 188 square centimeters | D | 376 square centimeters |
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4
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Estimate  to the
nearest whole number.
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5
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What is the area of the figure? (Hint:  )
A | 13 square meters | C | 32
square meters | B | 26 square
meters | D | 36 square meters |
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6
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The perimeter of a square is 24
centimeters. What is the area of the square? (Hint: P = 4s and
A = s ´ s)
A | 24 square
centimeters | C | 37 square
centimeters | B | 36 square centimeters | D | 576 square centimeters |
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Find the
quotient.
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7
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A | –46 | B |  | C | 46 | D |  |
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8
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Find the length of the side of
a square with an area of 9.
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9
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A plumbing company charges an
hourly rate of $35 for labor. If the total charge for labor on a job came to $87.50, which of the
following equations can be solved to find the number of hours spent on the job? Let
h represent the number of
hours.
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Solve the
inequality.
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10
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11
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One day at 3:00 A.M., the
temperature was –5°F in Kodiak, Alaska. At 10:00 A.M., the temperature was 30°F. What
was the average change in temperature per hour?
A | –5°F per
hour | C | –35°F per
hour | B | 35°F per hour | D | 5°F per hour |
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12
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Which two consecutive whole
numbers is  between?
A | 10 and
11 | B | 8 and 9 | C | 7 and 8 | D | 9 and 10 |
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Find the
product.
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13
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14
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At the nail factory where
Byron’s father works, the nails are packed into small cardboard boxes. Each box of nails
measures 8 inches long by 3 inches wide by 1.8 inches high. What is the volume of
3 boxes of
nails?
A | 316.8 cubic
inches | C | 129.6 cubic
inches | B | 43.2 cubic inches | D | 1166.4 cubic inches |
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15
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The fire code states that a
meeting hall can seat no more than 86 people. If an event organizer wants to put tables in the
hall that seat 4 people each, what is the maximum number of tables that he will be able to use
without exceeding the occupancy guidelines? Solve the inequality  , where
t represents the number of
tables.
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