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Question 1 :
How many multiples of 3 between 1 and 22 are even?
(A) 7 (B) 5 (C) 3 (D) 1 (E) None
Solution :
Multiples of 3 lies between 1 and 22.
3, 6 9, 12, 15, 18, 21
Hence there 7 numbers lies between 1 and 22.
Question 2 :
2x(3y) =
(A) 12xy (B) 6xy (C) 5xy (D) 6x + 6y (E) 5x + 5y
Solution :
2x(3y) = 6xy
Question 3 :
In triangle ABC, AB=AC and the measure of angle C is 70Β°. What is the measure of angle A, in degrees?
(A) 40 (B) 55 (C) 60 (D) 70 (E) 90

Solution :
Since AB and AC are equal, they form equal angles.
<B = 70
In a triangle, sum of interior angles will be 180
<A + <B + <C = 180
<A + 70 + 70 = 180
<A = 180 - 140
<A = 40
Hence the measure of angle A is 40Β°.
Question 4 :
β36 x β9 + β16 =
(A) β340 (B) 22 (C) 30 (D) 42 (E) 150
Solution :
= β36 x β9 + β16
= β(6 β 6) β β(3 β 3) + β(4 β 4)
= 6 β 3 + 4
= 18 + 4
= 22
Hence the answer is 22.
Question 5 :
At 9 A.M. it was 12 degrees below zero. By noon the temperature had dropped 7 degrees. Over the next two hours, the temperature rose 5 degrees. What was the temperature at 2 P.M.?
(A) 0Β° (B) 10Β° below zero (C) 14Β° below zero
(D) 24Β° below zero (E) none of these
Solution :
At 9 A.M the temperature was 12 degrees below zero.
At 12 P.M, the temperature has dropped 7 degree
So, the temperature was = -12 - 7 = -19
After two hours from 12 P.M, the temperature rose 5 degrees
At 2 PM, the new temperature will be = -19 + 5
= -14 degree
Hence 14Β° below zero is the required answer.
Question 6 :
Bobβs age is now 3 times Tomβs age. Twelve years from now, Tom will be 15 years old. How many years old is Bob now?
(A) 3 (B) 5 (C) 9 (D) 27 (E) 45
Solution :
Let "x" be Tom's age.
After 12 years, Tom's age will be 15.
x + 12 = 15
x = 15-12 = 3
Tom's present age = 3
Bob's present age = 3 times Tomβs present age
= 3 (3)
= 9
Hence the required age is 9 years.
Question 7 :

In rectangle ABCD, point E is on side AB. What is the measure of angle DEC ?
(A) 10Β° (B) 48Β° (C) 60Β° (D) 70Β° (E) 90Β°
Solution :
First let us consider the triangle ADE,
<A = 90
4x + 5x + 90 = 180
9x + 90 = 180
9x = 90
x = 10
Let <DEC = y
5x + 6x + y = 180
11 x + y = 180
11(10) + y = 180
110 + y = 180
y = 180 - 110 = 70
Hence the required angle is 70 degree.
Question 8 :
If 1 < 4n < 50, and n is a positive Integer, what is the largest possible value for n ?
(A) 199 (B) 49 (C) 13 (D) 12.5 (E) 12
Solution :
1 < 4n < 50
Divide the entire equation by 4.
1/4 < n < 50/4
Integer means, a number should not have decimal point.
1/4 = 0.25 and 50/4 = 12.5
Integers lies between these decimals are
1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12.
Hence there are 12 integers.
Question 9 :
Which of the following is equal to (8x-8)/2 ?
(A) 8x β 4 (B) 4x β 4 (C) 4x β 8 (D) 4x (E) 4
Solution :
= (8x - 8)/2
= 2(4x - 4)/2
= 4x - 4
Question 10 :
If 7x β 14 = 14 β 7x, then x =
(A) -4 (B) -2 (C) 0 (D) 2 (E) 4
Solution :
7x β 14 = 14 β 7x
Add 7x on both sides
7x + 7x - 14 = 14
Add 14 on both sides
14x = 14 + 14
14x = 28
x = 28/14
x = 2
Hence the value of x is 2.
Question 11 :
The remainder when
f(x) = x3 β 2x2 + 6x β 2
is divided by (xβ2),is
(A) 5 (B) 8 (C) β 10 (D) 10
Solution :
f(x) = x3 β 2x2 + 6x β 2
When x - 2 = 0
x = 2
f(2) = 23 β 2(2)2 + 6(2) β 2
= 8 - 8 + 12 - 2
= 20 - 10
= 10
So, option D is correct.
More Practice Test Papers
SHSAT math practice test - Paper 1
SHSAT math practice test - Paper 2
SHSAT math practice test - Paper 3
SHSAT math practice test - Paper 4
SHSAT math practice test - Paper 5
SHSAT math practice test - Paper 6
SHSAT math practice test - Paper 7
SHSAT math practice test - Paper 8
SHSAT math practice test - Paper 9
SHSAT math practice test - Paper 10
SHSAT math practice test - Paper 11
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