Mathematics Past Questions

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Past Questions

2,359 questions
Question 1 of 20 2,359 total questions
Question 1151
jamb 1979
A trader goes to Ghana for y days with y cedis. For the first x days, he spends X cedis per day. The amount he has to spend per day for the rest of his stay is
A\(\frac{y(y - x)}{y - x}\) cedis
B\(\frac{Yy - Xx)}{y - x}\) cedis
C\(\frac{Y - Xy)}{y - x}\) cedis
D\(\frac{Y - X}{y - x}\) cedis
E\(\frac{Y - Xx}{y - x}\) cedis
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Question 1152
jamb 1979
The solution of the equation x2 - 2x = 8 is
Ax = 0 or 2
Bx = -2 or 4
Cx = 2
Dx = -4
Ex = 2 or 4
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Question 1153
jamb 1979
x is directly proportional to y and inversely proportional to z. If x = 9 when y = 24 and z = 8, what is the value of x when y = 5 and z = 6?
A\(\frac{5}{6}\)
B11
C3\(\frac{3}{5}\)
D2\(\frac{1}{2}\)
E1\(\frac{1}{5}\)
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Question 1154
jamb 1979
The annul profits of a transport business were divided between the partners A and B in the ratio 3 : 5. If B received N3000 more than A, the total profit was
AN5000
BN1800
CN12000
DN24000
EN8000
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Question 1155
jamb 1979

In base ten, the number 101101 (base 2) equals

A15
B4
C45
D32
E90
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Question 1156
jamb 1979

After getting a rise of 15%, a man's new monthly salary is N345. How much per month did he earn before the increase?

AN330
BN396.75
CN300
DN293.25
EN360
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Question 1157
jamb 1979
In \(\bigtriangleup\)PQR, PQ = 10cm, QR = 8cm and RP = 6cm, the perpendicular RS is drawn from R to PQ. Find the length of RS
A4cm
B32cm
C\(\frac{30}{7}\)
D\(\frac{40}{7}\)
E4.8cm
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Question 1158
jamb 1979
(3.2)2 - (1.8)2 equals
A7.0
B2.56
C13.48
D2.0
E0.07
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Question 1159
jamb 1979

If the value of \(\pi\) is taken to be \(\frac{22}{7}\), the area of a semi-circle of diameter 42m is

A5544m2
B1386m2
C132m2
D264m2
E693m2
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Question 1160
jamb 1979

\((1.28 \times 10^{4}) \div (6.4 \times 10^{2})\) equals

A2 x 10-5
B2 x 10-1
C2 x 101
D2 x 10-4
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Question 1161
jamb 1979
The mean of the numbers 1.2, 1.0, 0.9, 1.4, 0.8, 0.8, 1.2 and 1.1 is
A1.5
B0.8
C1.0
D1.02
E1.05
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Question 1162
jamb 1978

In the figure, 0 is the centre of the circle ABC, < CED = 30o, < EDA = 40o. What is the size of < ABC?

A70o
B110o
C130o
D125o
E145o
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Question 1163
jamb 1978

In the Figure FD\\AC, the area of AEF = 6sq.cm. AE = 3cm, BC = 3cm, CD = 5cm, < BCD is an obtuse angle. Find the length of BD.

A\(\sqrt{33}\)
B6
C4
D2\(\sqrt{13}\)
E4\(\sqrt{5}\)
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Question 1164
jamb 1978

In the figure, AB is parallel to CD then x + y + z is

A185o
B200o
C270o
D360o
E195o
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Question 1165
jamb 1978
In the figure, DE//BC: DB//FE: DE = 2cm, FC = 3cm, AE = 4cm. Determine the length of EC.
A4cm
B6cm
C3cm
D2cm
E1cm
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Question 1166
jamb 1978

The smallest number such that when it is divided by 8 has a remainder of 6 and when it is divided by 9, has a remainder of 7 is

A387
B493
C502
D441
E634
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Question 1167
jamb 1978
Add the same number to the numerator and denominator of \(\frac{3}{18}\). If the resulting fraction is \(\frac{1}{2}\), then the number added is
A13
B14
C15
D12
E11
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Question 1168
jamb 1978
The vectors a and b are given in terms of two perpendicular units vectors i and j on a plane by a = 2i - 3j, b = -i + 2j. Find the magnitude of the vector a + 3b
A2
B4
C\(\sqrt{10}\)
D35
E2.2
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Question 1169
jamb 1978

The angle of elevation of the top of a vertical tower from a point A on the ground is 60o. From a point B, 2 units of distance further away from the foot of the tower, the angle of elevation of the tower is 45o. Find the distance of A from the foot of the tower

A3 + \(\sqrt{3}\)
B5 + \(\sqrt{3}\)
C3 - \(\sqrt{3}\)
D1
E\(\sqrt{3}\) + 1
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Question 1170
jamb 1978

Evaluate without using tables sin(-1290º)

A\(\frac{3}{2}\)
B-\(\frac{3}{2}\)
C\(\frac{2}{2}\)
D1
E\(\frac{1}{2}\)
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