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Continue Practice Exam Test
Questions Part 2 of the Series
Choose the letter of the best answer
in each questions
...
3/2 , 5/3
55
...
If 16 is 4 more than 4x
...


13x – 3y = 2

A
...
y = 1/2 , x = 3/2

B
...
y = 3/2 , x = 1/2

C
...
y = 2 , x = 1

D
...
y = 3 , x = 1

52
...
Solve the simultaneous equations:

A
...
47
B
...
87
C
...
27
D
...
17
53
...
x = 3 or -3 , y = 2 or -2
B
...
x = 3 or -3 , y = -2 or -1
D
...
Find the value of w in the following
equations:

A
...
80/9

x + 5y – 2w = -9

C
...
60/9

A
...
Find the values of x and y from the
equations:

B
...
11/7 , -5/7
B
...
14/9 , 8/9

C
...
-2
58
...

2x – y + z =6
x – 3y – 2z = 13

2x – 3y – 3z = 16
A
...
1/(x^2y^7z^5)

B
...
1/ (x^2 y^7 z^3)
C
...
1/ (x^2 y^5 z^7)

D
...
1/ (x^5 y^7 z^2)
59
...
Simplify the following equation:

x + y = -4
x + z -1 = 0

(5x/(2x^2 + 7x +3)) – ((x + 3)/(2x^2 –
3x – 20) + ((2x + 1)/(x62 + x – 6))

y+z+1=0

A
...
x = -1, y = -5, z = 3

B
...
x = 1, y = 2, z = -3

C
...
x = -1, y = -3, z = 2

D
...
x = -2, y = -3, z = -1

64
...
Multiply the following:

{x^(2/3)[x^(-1/3)y^(-1/2)(x^2y^(2))^(-2/3)]^(1/2)}^6

(2x + 5y)(5x – 2y)
A
...
-10x^2 + 21xy + 10y^2
C
...
– 10x^2 – 21xy – 10y^2

A
...
y^(3/2) / x
C
...
y^(3/2) / x^2
65
...
Determine the sum of the positive
valued solution to the simultaneous
equations:

7^(a + 2) – 8*7^(a + 1) + 5*7^a +
49*7^(a – 2)

xy = 15 , yz = 35 , zx = 21

A
...
15

B
...
13

C
...
17

D
...
19

66
...
Simplify:

x = ((b^2 – 4b + 16)(b^2 – 16)/(b^3 +
64))
A
...
140
C
...
81

B
...
(b^2 – 4 )/ (b+2)

71
...
4^y
A
...
b – 4
67
...
4^(x +3y)
C
...
4^(3x + y)
A
...
x + z

72
...
a + b
D
...
1

68
...


B
...
5

A
...
2

B
...
2
...
(6/(x – 4)) – (5/(x – 3))

73
...
(7/(x – 4)) – (5/(x – 3))

A
...
Find the value of A in the equation:
B
...
-2
B
...
-1/2
D
...
The value of (3 to 2
...
729

C
...
y = 18
74
...
12
B
...
11

D
...
3x (x – 3)(x – 2)

75
...
2a – 2x

80
...
k

B
...
25k

C
...
25 + k

D
...
k/25

76
...
Simplify: b^(m/n)
A
...
(x + 4)(x + 2)
B
...
(x – 4)(x + 2)
C
...
(x – 4)(x – 2)
D
...
(x + 6)(x + 2)
77
...
Find the value of x which will satisfy
the following expression:

A
...
a^3 – 3(a^2)b – 3ab^2 – b^3

A
...
a^3 + 3(a^2)b + 3ab^2 – b^3

B
...
a^3 – 3(a^2)b + 3ab^2 – b^3

C
...
Find the value of k so that 4x^2 + 6x
+ k is a perfect square

D
...
Simplify: sqrt(ab/(ab)^(1/3))

A
...
(ab)^(1/3)
B
...
5
B
...
9
C
...
2
...
(ab)/(ab)^(1/3)
79
...
If x to the 3/4 power equals 8, x
equals

A
...
-9

B
...
6

C
...
9

D
...
90

85
...
270

A
...
What is the lowest common factor of
10 and 32?

B
...
320

C
...
2

D
...
180

86
...
90

(8^(1/4)(((2)^(1/3))(sqrt(8x))))

91
...
4
A
...
2

B
...
3
C
...
5

D
...
If f(x) = 2x^2+ 2x + 4, What is f(2)?
A
...
The polynomial x^3+ 4x^2 – 3x + 8
is divided by x – 5, then the remainder is,

B
...
175

C
...
140

D
...
218

88
...
200

A
...
(n – 1)!
C
...
(n – 1)^n
89
...
3
B
...
Find the quotient of 3x^5 – 4x^3+
2x^2+ 36x + 48 divided by x^3 – 2x^2
+6
A
...
3x^2 + 4x + 8
C
...
3x^2 + 6x – 8
94
...
10

B
...
15
D
...
Given: f(x) = (x + 3)(x – 4) + 4
...
Find: k
A
...
The arithmetic mean of 80 numbers is
55
...
42
...
50
C
...
62

B
...
57
...
6

100
...
If two numbers are added to the
progression, the new set of numbers will
have an arithmetic mean of 19
...
8
96
...
Find a and b
...
21, 25

A
...
23, 27

B
...
8, 12

C
...
16, 20

D
...


97
...

What is the mean of x, y and z?

51
...
14

A
...
A
...
47

B
...
C
...
(a + b + c)/(a*b*c)

54
...
14/9 , 8/9

D
...
B
...
Find the mean proportional of 4 and
36

56
...
x = 3 or -3 , y = 2 or -2

A
...
24
C
...
20

57
...
3
58
...
4
59
...
x = -1, y = -3, z = 2
60
...
10x^2 + 21xy – 10y^2
61
...
15

62
...
1/ (x^2 y^7 z^3)

85
...
3

63
...
4/(x + 3)

86
...
2

60
...
10x^2 + 21xy – 10y^2

87
...
16

61
...
15

88
...
n!

62
...
1/ (x^2 y^7 z^3)

89
...
90

63
...
4/(x + 3)

90
...
2

64
...
y^(3/2) / x

91
...
4

65
...
-7a

92
...
218

66
...
(b^2 – 4 )/ (b+2)

93
...
3x^2 + 6x – 8

67
...
x + z

94
...
15

68
...
(6/(x – 4)) – (5/(x – 3))

95
...
4

69
...
2

96
...
a = -5, b = 7

70
...
243

97
...
(a + b + c)/(a*b*c)

71
...
4^(3x + y)

98
...
12

72
...
1

99
...
38
...
C
...
C
...
D
...
A
...
A
...
D
...
A
...
A
...
C
...
C
...
D
...
D
...
D

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