Mathematics Past Questions

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Past Questions

2,359 questions
Question 1 of 20 2,359 total questions
Question 591
jamb 2003

Find the number of committees of three that can be formed consisting of two men and one woman from four men and three women

A3
B6
C18
D24
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Question 592
jamb 2003

If \(^{n}P_{3} - 6(^{n}C_{4}) = 0\), find the value of n.

A5
B6
C7
D8
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Question 593
jamb 2003

On a pie chart, there are four sectors of which three angles are 45°, 90° and 135°. If the smallest sector represents N28.00, how much is the largest sector?

AN96.00
BN84.00
CN48.00
DN42.00
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Question 594
jamb 2003

Find the mean of the distribution above

value 0 1 2 3 4
Frequency 1 2 2 1 9

 

A1
B2
C3
D4
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Question 595
jamb 2003
The range of 4, 3, 11, 9, 6, 15, 19, 23, 27, 24,21 and 16 is
A16
B21
C23
D24
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Question 596
jamb 2003

By how much is the mean of 30, 56, 31, 55, 43 and 44 less than the median?

A0.75
B0.50
C0.33
D0.17
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Question 597
jamb 2003
Determine the maximum value of y = 3x2 - x3
Azero
B2
C4
D6
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Question 598
jamb 2003

If y = 3 sin(-4x), dy/dx is

A12x cos (4x)
B-12x cos (-4x)
C-12 cos (-4x)
D12 sin (-4x)
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Question 599
jamb 2003

Evaluate \(\int^{3} _{2}(x^2 - 2x)dx\)

A4
B2
C4/3
D1/3
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Question 600
jamb 2003

Find the slope of the curve y = 2x\(^2\) + 5x - 3 at (1, 4).

A4
B6
C7
D9
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Question 601
jamb 2003

The locus of a point P which moves on one side only of a straight line XY so that ∠XPY = 90o is

Aa circle
Ba semicircle
Can arc of a circle through X, Y
Dthe perpendicular bisector of XY
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Question 602
jamb 2003
A trapezium has two parallel sides of length 5cm and 9cm. If the area is 21cm2, find the distance between the parallel sides
A3 cm
B4 cm
C6 cm
D7 cm
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Question 603
jamb 2003

The sum of the first n terms of an arithmetic progression is 252. If the first term is -16 and the last term is 72, find the number of terms in the series

A6
B7
C8
D9
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Question 604
jamb 2003
Factorize completely 4abx - 2axy -12b2x + 6bxy
A2x(a - 3b)(2b - y)
B2x(3b - a)(2b - y)
C2x(a - 3b)(y - 2b)
D2x(2b - a)(3b - y)
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Question 605
jamb 2003

The triangle OPQ above is the solution of the inequalities

Ax + 1 ≥ 0, y + x ≤ 0, y - x ≥ 0
By + x ≤ 0, y - x ≥ 0, x -1 ≥ 0
Cx - 1 ≤ 0, y - x ≥ o, y + x ≥ 0
Dx - 1 ≤ 0, y + x ≤ 0, y - x ≤ 0
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Question 606
jamb 2003

Three consecutive terms of a geometric progression are given as n-2, n and n+3. Find the common ratio

A1/4
B1/2
C2/3
D3/2
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Question 607
jamb 2003
Find the value of x and y respectively if 3x - 5y + 5 = 0 and 4x - 7y + 8 = 0
A-5, -4
B-4,. -5
C4, 5
D5, 4
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Question 608
jamb 2003
The length a person can jump is inversely proportional to his weight. If a 20 kg person can jump 1.5 m, find the constant of proportionality
A60
B30
C20
D15
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Question 609
jamb 2003

The graph of the function y = x\(^2\) + 4 and a straight line PQ are drawn to solve the equation x\(^2\) - 3x + 2 = 0. What is the equation of PQ?

Ay = 3x - 2
By = 3x + 2
Cy = 3x - 4
Dy = 3x + 4
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Question 610
jamb 2003

Find the range of the value of x satisfying the inequalities 5 + x \(\leq\) 8 and 13 + x \(\geq\) 7

A-3 \(\leq\) x \(\leq\) 3
B3 \(\leq\) x \(\leq\) 6
C-6 \(\leq\) x \(\leq\) 3
D-6 \(\leq\) x \(\leq\) -3
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