Notesale: Turn your study into money

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Continue Practice Exam Test Questions Part
3 of the Series

105
...


Choose the letter of the best answer in each questions
...
(1/6 , 10
101
...
5x^2 + 3x – 2 = 0

B
...
(1/2 , 1/5)
D
...
2x^2 + 3x – 5 = 0

106
...


C
...
3

D
...
4

102
...
5

A
...
5
C
...
None of these
103
...

A
...
6
107
...
-0
...
887
B
...
331, -0
...
-0
...
788
D
...
311, -0
...
± 3

108
...
± 4

A
...
± 5

B
...
Solve for x that satisfies the equation
6x^2 – 7x – 5 = 0
...
6x^2- 7x – 3 = 0

A
...
6x^2- 7x + 1 = 0

B
...
Which of the following is a root of this
quadratic equation, 30x^2 + 49x + 20 = 0?

C
...
0
...
3/5 or 3/4

B
...
6

C
...
8

114
...
0
...
63,360
110
...
126,720
A
...
506,880

B
...
253,440

C
...
What is the fourth term of the
expansion of (x + x^2)^1000?

D
...
1650x^103
111
...
What is the value of B so that the roots of
the equation are equal?
A
...
161700x^103
C
...
167100x^103

B
...
10

116
...
-12

A
...
Find the term involving y5 in the
expansion of (2x^2+ y)^10
...
792
C
...
8064x^10 y^5
B
...
1100

C
...
Find the 6th term of the expression of
((1/2a) – 3)^16

D
...
-66939/256a^11

113
...
-66339/128a^11
C
...
260x^6
B
...
-39396/128^11

C
...
What is the coefficient of the term free
of x of the expression of (2x – 5y)^4?

D
...
256

B
...
3
...
265

B
...
84

D
...
4
...
Find the 6th term of (3x – 4y)^6
...
2
...
-148,288x^3y^5

124
...
3?

B
...
10
...
-154,288x^3y^5

B
...
9

D
...
9
...
What is the sum of the coefficients of
the expansion of (2x – 1)^20?
A
...
9
...
What is the value of (log 5 to the base
2) + (log 5 to the base 3)?

B
...
7
...
2

B
...
79

D
...
3
...
What is the sum of the coefficients of
the expansion of (x + y – z)^8
A
...
1

D
...
37
126
...
1
...
0
...
2
C
...
273
D
...
0
...
Find the value of log848
A
...
86
B
...
68
C
...
78
D
...
98
123
...


127
...
1/n
B
...
-1/n
D
...
IF loga 10 = 0
...
2
B
...
Log M + Log N
133
...
log x + log y + log z

C
...
8

B
...
log x – log y – log z

129
...
Which of the
following is true?
D
...
y = b^2x
134
...
y = 2xb
Find: b
C
...
2560

D
...
16

130
...
4

A
...
2

B
...
Given: log3 (x2 – 8x) = 2
Find: x

C
...
-1

D
...
9

131
...
-1 and 9

A
...
n log x
C
...
1 and -9
136
...

A
...
8

D
...
Log (MN) is equal to:

C
...
10

A
...
Log M + N

137
...
Find: x

C
...
2

B
...
15

C
...
The sum of Kim’s and Kevin’s ages is
18
...
What are their ages now?

D
...
If log of 2 to the base 2 plus log of x to
the base 2 is equal to 2, then the value of x
is,

A
...
4

C
...
-2

D
...
2

143
...
However “y” years ago, Robert
was twice as old as Stan
...
-1
139
...

A
...
414
C
...
425
140
...
278
A
...
65
B
...
97
C
...
56

B
...
15
B
...
17
D
...
JJ is three times as old as Jan – Jan
...
The sum of their ages is
A
...
24
C
...
36

D
...
79

145
...
The
141
...
Mary is twice as
old as Ann was when Mary has as old as ANN sum of their ages is 38 years
...
How old is Ann now?
A
...
4

B
...
5

C
...
6

D
...
4

146
...
old and her
colleague Monica is 14 yrs
...
How many
years ago was Paula twice as old as Monica?

C
...
5
B
...
Nhicole is now twice as old as Vryan
...
How old is Nhicole?

C
...
14

D
...
16

D
...
A father tells his son, “I was your age
C
...
If the father is
now 38 yrs
...
24
ago?
Below are the answers key for the Multiple
A
...

B
...
D
...
19
102
...
None of these
D
...
A
...
Six years ago, Karen was five times as
old as Gina
...
B
...
What is the present age
of Gina?
105
...
(1/6 , 1/5)
A
...
B
...
16

107
...
-0
...
788

C
...
C
...
14

109
...
-0
...
At present, the sum of the parents’
ages is twice the sum of the children’s ages
...

Fifteen years hence, the sum of the parents’
ages will be equal to the sum of the
children’s ages
...
B
...
3

114
...
506,880

111
...
10
112
...
8046 x^10 y^5
113
...
210x^6

115
...
167100x^103

140
...
379
...
B
...
B
...
B
...
B
...
B
...
A
...
B
...
D
...
C
...
C
...
C
...
D
...
C
...
78

147
...
17

123
...
4
...
A
...
C
...
9

149
...
5

125
...
3
...
B
...
B
...
275
127
...
n
128
...
2
129
...
y = 2xb
130
...
10 to the -7x power
131
...
n log x
132
...
Log M + Log N
133
...
log [x / (y + z)]
134
...
16
135
...
-1 and 9
136
...
8
137
...
2
138
...
2
139
...
524



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