Mathematics Past Questions

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129 questions JAMB 2359 WAEC 1853 NECO 179 POST_UTME 6 CUSTOM 10
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Past Questions

129 questions
Question 1 of 20 129 total questions
Question 11
neco 2002
The probability that a student will pass a mathematics test is ⅗. If 3 students are chosen at random, what is the probability that at least 2 of them will pass the test?
A\(\frac{27}{125}\)
B\(\frac{9}{25}\)
C\(\frac{72}{125}\)
D\(\frac{76}{125}\)
E\(\frac{81}{125}\)
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Question 12
neco 2002

If \(\frac{t}{L}\) = \(\sqrt{(\frac{4\pi^2}{g}})\), what is the value of g when L = 4.5; t = 5 secs

A3.20 ms2
B11.31 ms2
C32.00 ms2
D56.57 ms2
E160.00 ms2
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Question 13
neco 2002
The angle of elevation of the top (T) of a palm tree from a point (R) on the ground is 30°. The distance from R to the base (B) of the palm tree is 120m. What is the distance between T and R?
A60m
B60\(\sqrt{3}\)m
C80\(\sqrt{3}\)m
D120\(\sqrt{3}\)m
E240m
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Question 14
neco 2002

Two parallel chords of a circle are respectively 46cm and 40cm long. If the radius of the circle is 25cm and the centre of the circle lies between the two chords, what is the distance between the chords?

A7cm
B15cm
C22cm
D26cm
E30cm
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Question 15
neco 2002

A petrol attendant recorded the number of vehicles that bought petrol from him for -3 hours and recorded 12 cars and 27 buses. What is the probability that the next vehicle will be a bus?

A\(\frac{4}{39}\)
B\(\frac{4}{13}\)
C\(\frac{5}{13}\)
D\(\frac{6}{13}\)
E\(\frac{9}{13}\)
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Question 16
neco 2002

If sin 30° = 0.5, what is the cosine of its complement?

A-0.866
B-0.5
C0.5
D0.866
E1
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Question 17
neco 2002
What is the total surface area of a cuboid whose dimensions are 12cm × 8cm × 3cm?
A312cm\(^2\)
B96cm\(^2\)
C36cm\(^2\)
D24cm\(^2\)
E12cm\(^2\)
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Question 18
neco 2002
If , sT = \(\sqrt{\frac{[(a + T)T]}{a}}\) what does T equal?
AT = (a2s2 – 1)
BT = (a2s2– 1) ÷ a
CT = a ÷ (a2 - s2)
DT = a ÷ (a2s2 – 1)
ET = (as – 1)2
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Question 19
neco 2002
A cone was developed from a sector of a circle with radius10cm and an angle at the centre of 108°. What is the radius of the cone?
A9.0cm
B8.5cm
C7.2cm
D4.3cm
E3.0cm
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Question 20
neco 2002
What is the volume of a cube if the diagonal of one of the sides is \(\sqrt{50}\)cm?
A7.07cm\(^3\)
B50.0cm\(^3\)
C125.0cm\(^3\)
D353.4cm\(^3\)
E625.0cm\(^3\)
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Question 21
neco 2002

Evaluate 1.25 × 10\(^2\) × 0.125 × 10\(^3\) × 12.5 × 10\(^{-4}\) leaving your answer in standard form

A1.995 × 103
B1.95 × 102
C1.95 × 101
D1.95 × 10-2
E1.95 × 10-3
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Question 22
neco 2002

Given that the universal set U={14,15,16,17,18,19,20}, J ={16,19,20} and K= {14,15,18}, find (J' ∩ K')1.

A{17}
B{16, 17, 19, 20}
C{1, 4, 15, 17, 18}
D{14, 15, 16, 18, 19, 20}
E{14, 15, 16, 17, 18, 19, 20}
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Question 23
waec 2002

In the diagram, LMT is a straight line. lf O is the centre of circle LMN, OMN = 20°, LTN = 32° and |NM| = |MT|, find LNM.

A44o
B46o
C52o
D70o
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Question 24
waec 2002
Which of the following is not a rational number?
A-5
B\(\sqrt{4}\)
C\(3\frac{3}{4}\)
D\(\sqrt{90}\)
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Question 25
waec 2002

The number of goals scored by a school team in 10 netball matches are as follows: 3, 5, 7, 7, 8, 8, 8, 11, 11, 12. Find the probability that in a match, the school team will score at most 8 goals.

A\(\frac{7}{10}\)
B\(\frac{2}{5}\)
C\(\frac{3}{5}\)
D\(\frac{1}{5}\)
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Question 26
waec 2002

Given that \(p = x-\frac{1}{x} and\hspace{1mm}q = x^2 + \frac{1}{x^2}\) express q in terms of p.

A(p2 + 2)
B(p - 2) 2
C(p + 2) 2
D(p2 - 2)
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Question 27
waec 2002

In the diagram O is the center of the circle, ∠SOR = 64° and ∠PSO = 36°. Calculate ∠PQR

A100o
B96o
C94o
D86o
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Question 28
waec 2002

In the diagram, \(QR||TP and W\hat{P}T = 88^{\circ} \). Find the value of x

A92o
B68o
C67o
D23o
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Question 29
waec 2002
To arrive on schedule, a train is to cover a distance of 60km at 72km/hr. If it starts 10 minutes late, at what speed must it move to arrive on schedule?
A60km/hr
B80km/hr
C90km/hr
D108km/hr
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Question 30
waec 2002
Calculate and correct to two significant figures, the percentage error in approximating 0.375 to 0.4
A2.0
B2.5
C6.6
D6.7
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