# SAT Mathematics Practice Test 2

18 Questions | Total Attempts: 22

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• 1.
If x2y > 0 and xy2 < 0,then which of the following are true?
• A.

A. x = 0

• B.

B. y = 0

• C.

C. x > 0 and y < 0

• D.

D. x < 0 and y > 0

• E.

E. x > 0 and y > 0

• 2.
In the given figure, EB is perpendicular to FC, and AD and EB intersect at point F. What is the value of  Note: Figure not drawn to scale.
• A.

A. 50 degrees

• B.

B. 40 degrees

• C.

C. 100 degrees

• D.

D. 90 degrees

• E.

E. 180 degrees

• 3.
At what point will 12x2 + 5x + 1 attain the minimum value?
• A.

A. 5 ⁄ 24

• B.

B. -5 ⁄ 24

• C.

C. 15 ⁄ 8

• D.

D. 24 ⁄ 5

• E.

E. 8 ⁄ 1

• 4.
If x and y are multiples of 3, which of the following CANNOT also be a multiple of 3?
• A.

A. x + y

• B.

B. x - y

• C.

C. x + y + 1

• D.

D. xy

• E.

E. xy + 3

• 5.
• A.

A. 3

• B.

B. 5

• C.

C. 15

• D.

D. 9

• E.

E. 7

• 6.
Find the equation of the line through (2, 3) perpendicular to 4x - 3y=10.
• A.

A. 4x - 3y = 18

• B.

B. 4x - 3y = -18

• C.

C. 3x + 4y = -18

• D.

D. 3x + 4y = 18

• E.

E. 4x + 3y = 18

• 7.
A wire bent in the form of a circle of radius 21units is cut and bent to form a square. What is the ratio of area of circle to that of the square?
• A.

A. 11:15

• B.

B. 11:14

• C.

C. 15:11

• D.

D. 21:22

• E.

E. 14:11

• 8.
If a function f(x) is defined by
• A.

A. x + 1

• B.

B. x

• C.

C. x - 1

• D.

D. x + 3

• E.

E. x - 3

• 9.
A jar contains 10 red marbles and 30 green ones. How many red marbles must be added to the jar so that 60% of the marbles will be red?
• A.

A. 30

• B.

B. 25

• C.

C. 35

• D.

D. 27

• E.

E. 125

• 10.
A shopkeeper has three kinds of rice of 77 pounds, 147 pounds and 252 pounds. Find the least number of bags of equal size required to pack them without mixing.
• A.

A. 68

• B.

B. 46

• C.

C. 88

• D.

D. 36

• E.

E. 6

• 11.
A cube and a rectangular solid are equal in volume. If the lengths of the edges of the rectangular solid are 4, 8 and 16, what is the surface area of the cube?
• A.

A. 176

• B.

B. 392

• C.

C. 284

• D.

D. 388

• E.

E. 384

• 12.
Twenty persons, among whom A and B, sit at random around a round table. Find the probability that there are any 6 persons between A and B.
• A.

A. 2/17

• B.

B. 2/19

• C.

C. 2/15

• D.

D. 3/19

• E.

E. 5/19

• 13.
In the given figure, AB is parallel to CD.
• A.

A. 99

• B.

B. 97

• C.

C. 93

• D.

D. 91

• E.

E. 89

• 14.
The flowers in a basket become double after every minute. In one hour, the basket becomes full. After how many minutes the basket would be half filled?
• A.

A. 59

• B.

B. 19

• C.

C. 36

• D.

D. 26

• E.

E. 63

• 15.
In the given figure,
• A.

A. 150

• B.

B. 120

• C.

C. 115

• D.

D. 125

• E.

E. 130

• 16.
A person had 72 mangoes, he had given them to three persons A, B and C, in such a manner that A got thrice as many as B, and the sum total of mangoes A and B got was 60. He had given the remaining mangoes to C. Express in decimal the fraction of mangoes C got out of the total.
• A.

A. 0.267

• B.

B. 0.347

• C.

C. 0.159

• D.

D. 0.359

• E.

E. 0.167

• 17.
What will be the value of x, if 8x+2 = 24x-3?
• A.

A. 0.9

• B.

B. 1.9

• C.

C. 18

• D.

D. 9

• E.

E. 11

• 18.
A monkey climbs a slippery pole by thrusts. The pole is 30 feet high. With every thrust, it goes up 5 feet in 5 seconds and slips down 3 feet in 1 second. How many seconds will it take to climb the pole?
• A.

A. 74

• B.

B. 82

• C.

C. 94

• D.

D. 78

• E.

E. 92