# SAT Practice Test: Math Quiz! Trivia

18 Questions | Total Attempts: 596  Settings  .

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• 1.
If x + k = 12 and p(x + k) = 36, what is the value of p ?
• A.

3

• B.

4

• C.

6

• D.

9

• E.

12

• 2.
If 13 is added to one-half of a certain number the result is 37. What is the original number?
• A.

24

• B.

40

• C.

48

• D.

61

• E.

80

• 3.
In the figure above, the usual route from Town A to Town D is indicated by the solid line. The broken line indicates a detour route from B to C through E . Each line segment is labeled with its length in miles. How many more miles is the trip from Town A to Town D via the detour than via the usual route?
• A.

4

• B.

8

• C.

10

• D.

12

• E.

18

• 4.
Which of the following equations expresses y in terms of x for each of the four pairs of values shown in the table above?
• A.

Y = 5x + 7.5

• B.

Y = 5.5x + 2

• C.

Y = 5.5x + 7.5

• D.

Y = 7.5x

• E.

Y = 7.5x + 5.5

• 5.
In the figure above, point B lies on AC. If x and y are integers, which of the following is a possible value of x?
• A.

30

• B.

35

• C.

40

• D.

50

• E.

55

• 6.
The least and greatest numbers in a list of 7 real numbers are 2 and 20, respectively. The median of the list is 6, and the number 3 occurs most often in the list. Which of the following could be the average (arithmetic mean) of the numbers in the list?   I.7 II. 8.5 III. 10
• A.

I only

• B.

I and II only

• C.

I and III only

• D.

II and III only

• E.

I, II, and III

• 7.
In the XY-coordinate plane, how many points are a distance of 4 units from the origin?
• A.

One

• B.

Two

• C.

Three

• D.

Four

• E.

More than four

• 8.
The table above shows the number of consecutive nights that each of the five families stayed at a certain hotel during a 14-night period. If the Liu family’s stay did not overlap with the Benton family’s stay, which of the 14 nights could be a night on which the only one of the five families stayed at the hotel?
• A.

The 3rd

• B.

The 5th

• C.

The 6th

• D.

The 8th

• E.

The 10th

• 9.
If a cake is cut into thirds and each third is cut into fourths, how many pieces of cake are there?
• 10.
If y= h/x, where h is a constant, and if y = 3 when x = 4, what does y equal when x = 6?
• 11.
In the figure above, point B lies on side AC. If 55 < x < 60, what is one possible value of y ?
• 12.
The price of a certain item was \$10 in 1990 and it has gone up by \$2 per year since 1990. If this trend continues, in what year will the price be \$100?
• 13.
The figure above shows the graph of a quadratic function in the xy-plane. Of all the points (x, y) on the graph, for what value of x is the value of y greatest?
• 14.
The number n is a 2-digit number. When n is divided by 10, the remainder is 9, and when n is divided by 9, the remainder is 8. What is the value of n ?
• 15.
The area of the figure above is 9/4. What is the perimeter of the figure?
• 16.
If j is chosen at random from the set {4, 5, 6} and k is chosen at random from the set {10, 11, 12}, what is the probability that the product of j and k is divisible by 5?
• 17.
Tom and Alison are both salespeople. Tom’s weekly compensation consists of \$300 plus 20 percent of his sales. Alison’s weekly compensation consists of \$200 plus 25 percent of her sales. If they both had the same amount of sales and the same compensation for a particular week, what was that compensation, in dollars?
• 18.
Tx + 12y = -3 The equation above is the equation of a line in the XY-plane, and t is a constant. If the slope of the line is -10, what is the value of t?