Question 1

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Question 2

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Question 3

Which of the following numbers is the largest?

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Question 4

Estimate to determine which of the following numbers is closest to .

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Question 5

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Question 6

If the markings on the number line are equally spaced, what is the number ?

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Question 7

If the value of quarters and dimes equals the value of quarters and dimes, then

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Question 8

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Question 9

There are boys for every girls in Ms. Johnson's math class. If there are students in her class, what percent of them are boys?

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Question 10

What is the number of degrees in the smaller angle between the hour hand and the minute hand on a clock that reads seven o'clock?

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Question 11

Which of the five "T-like shapes" would be symmetric to the one shown with respect to the dashed line?

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Question 12

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Question 13

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Question 14

When placing each of the digits in exactly one of the boxes of this subtraction problem, what is the smallest difference that is possible?

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Question 15

The area of the shaded region in parallelogram is

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Question 16

In how many ways can be written as the sum of two primes?

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Question 17

The number is between and . The average of , , and could be

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Question 18

Many calculators have a reciprocal key that replaces the current number displayed with its reciprocal. For example, if the display is and the key is pressed, then the display becomes . If is currently displayed, what is the fewest positive number of times you must depress the key so the display again reads ?

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Question 19

The graph below shows the total accumulated dollars (in millions) spent by the Surf City government during . For example, about million had been spent by the beginning of February and approximately million by the end of April. Approximately how many millions of dollars were spent during the summer months of June, July, and August?

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Question 20

The figure may be folded along the lines shown to form a number cube. Three number faces come together at each corner of the cube. What is the largest sum of three numbers whose faces come together at a corner?

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Question 21

Jack had a bag of apples. He sold of them to Jill. Next he sold of those remaining to June. Of those apples still in his bag, he gave the shiniest one to his teacher. How many apples did Jack have then?

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Question 22

The letters , , , , , and the digits , , , are "cycled" separately as follows and put together in a numbered list:

What is the number of the line on which

will appear for the first time?

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Question 23

An artist has cubes, each with an edge of meter. She stands them on the ground to form a sculpture as shown. She then paints the exposed surface of the sculpture. How many square meters does she paint?

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Question 24

Suppose a square piece of paper is folded in half vertically. The folded paper is then cut in half along the dashed line. Three rectangles are formed-a large one and two small ones. What is the ratio of the perimeter of one of the small rectangles to the perimeter of the large rectangle?

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Question 25

Every time these two wheels are spun, two numbers are selected by the pointers. What is the probability that the sum of the two selected numbers is even?

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Answer Keys

Question 1: E
Question 2: D
Question 3: A
Question 4: E
Question 5: D
Question 6: C
Question 7: D
Question 8: E
Question 9: C
Question 10: D
Question 11: B
Question 12: E
Question 13: A
Question 14: C
Question 15: D
Question 16: A
Question 17: B
Question 18: B
Question 19: B
Question 20: D
Question 21: D
Question 22: C
Question 23: C
Question 24: E
Question 25: C