Unique And Free JAMB Mathematics Question With Answer.

Unique And Free JAMB Mathematics Question With Answer.

Unique And Free JAMB Mathematics Question With Answer.- The JAMB mathematics questions and answers for 2023 are open to you. Let’s learn what you need to know to do well on the JAMB Mathematics exam before we continue. This is a Unique And Free JAMB Mathematics Question With Answer


Are you thinking about applying for the Jamb but aren’t sure what to do with mathematics because you have trouble understanding it? If that’s the case, you don’t have to worry about this anymore because we have a comprehensive guide on how to pass the Jamb’s mathematics exam with higher-than-expected scores.

We want to disprove a false belief held by some jamb candidates. The attempt to use one subject to complement another is the concept. Some candidates have stated that they will use other subjects to supplement one in order to score well. It is essential to inform you that all subjects are significant in relation to the jamb. As a result, we present Jamb Past Mathematics Questions and Answers. You can use this as a practical guide as you get ready for the exams.


From personal experience, I can confirm that JAMB Mathematics is not difficult. To understand the topics that JAMB requires you to know, all you need to do is read using the Mathematics syllabus as a guide. Now, read more about Unique And Free JAMB Mathematics Question With Answer

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At Professionalmarks.com, you can find information about internal and external candidates’ JAMB, WAEC, NECO, GCE, and NABTEB exams. You will be able to prepare for the exams you want to take with the assistance of this. Additionally, you can obtain comprehensive past exam questions and answers as well as preliminary year-end exam questions and answers. This page may be useful to you in the future.

Unique And Free JAMB Mathematics Question With Answer.

Below are JAMB Questions with answers

  1. A group of market women sell at least one of yam, plantain and maize. 12 of them sell maize, 10 sell yam and 14 sell plantain. 5 sell plantain and maize, 4 sell yam and maize, 2 sell yam and plantain only while 3 sell all the three items. How many women are in the group?

A. 25
B. 19
C. 18
D. 17

  1. If log 10 to base 8 = X, evaluate log 5 to base 8 in terms of X.

A. [Math Processing Error]X
B. X-[Math Processing Error]
C. X-[Math Processing Error]
D. X-[Math Processing Error]

  1. Find the value of X if [Math Processing Error]

A. 3√2+4
B. 3√2-4
C. 3-2√2
D. 4+2√2

  1. If [Math Processing Error]What is the value of p+2q?

A. (5/2)
B. -(5/4)
C. -(25/4)
D. -10

  1. If [Math Processing Error]= [Math Processing Error]; what is the value of p+2q?

A. (5/2)
B. -(5/4)
C. -(25/4)
D. -10

  1. A trader bought 100 oranges at 5 for N1.20, 20 oranges got spoilt and the remaining were sold at 4 for N1.50. Find the percentage gain or loss.

A. 30% gain
B. 25% gain
C. 30% loss
D. 25% loss

  1. What is the answer when 24346 is divided by 426?

A. 236
B. 356
C. 526
D. 556

  1. If 29x (Y3)9= 35x (Y3)5, find the value of Y.

A. 4
B. 3
C. 2
D. 1

  1. Simplify (0.0023×750)(0.00345×1.25)−−−−−−−−−√

A. 15
B. 20
C. 40
D. 75

  1. If m∗n=(mn−nm) for m, n belong to R, evaluate -3*4

A. −2512
B. −712
C. 712
D. 2512

Unique And Free JAMB Mathematics Question With Answer.

  1. The sum of two numbers is twice their difference. If the difference of the numbers is P, find the larger of the two numbers

A. p/2
B. 3p/2
C. 5p/2
D. 3p

  1. A binary operation * is defined by a*b = ab+a+b for any real number a and b. if the identity element is zero, find the inverse of 2 under this operation.

A. 2/3
B. 1/2
C. -1/2
D. -2/3

  1. Factorize completely x2+2xy+y2+3x+3y−18
    .
    A. (x+y+6)(x+y-3)
    B. (x-y-6)(x-y+3)
    C. (x-y+6)(x-y-3)
    D. (x+y-6)(x+y+3)
  2. Tope bought X oranges at N5.00 each and some mangoes at N4.00 each. if she bought twice as many mangoes as oranges and spent at least N65.00 and at most N130.00, find the range of values of X.

A. 4≤X≤5
B. 5≤X≤8
C. 5≤X≤10
D. 8≤X≤10

  1. Three consecutive positive integers k, l and m are such that l2= 3(k+m). Find the value of m.

A. 4
B. 5
C. 6
D. 7

  1. Express 1×3−1 in partial fractions

A. 13(1x−1−(x+2)x2+x+1)
B. 13(1x−1−x−2×2+x+1)
C. 13(1x−1−(x−2)x2+x+1)
D. 13(1x−1−(x−1)x2−x−1)

  1. The first term of a geometric progression is twice its common ratio. Find the sum of the first two terms of the G.P if its sum to infinity is 8.

A. 8/5
B. 8/3
C. 72/25
D. 56/9

  1. Divide 4×3 – 3x + 1 by 2x – 1

A. 2×2-x+1
B. 2×2-x-1
C. 2×2+x+1
D. 2×2+x-1

  1. Find a positive value of α if the coordinate of the centre of a circle x2+ y2-2α 4yα=0 is (α, -2) and the radius is 4 units.

A. 1
B. 2
C. 3
D. 4

  1. A man 1.7m tall observes a bird on top of a tree at an angle of 30°. if the distance between the man’s head and the bird is 25m, what is the height of the tree?

A. 26.7m
B. 14.2m
C. 1.7+(253√3m
D. 1.7+(252√2m

Unique And Free JAMB Mathematics Question With Answer.

  1. In ∆MNO, MN = 6 units, MO = 4 units and NO = 12 units. If the bisector of and M meets NO at P, calculate NP.

A. 4.8 units
B. 7.2 units
C. 8.0 units
D. 18.0 units

  1. Find the tangent to the acute angle between the lines 2x + y = 3 and 3x – 2y = 5.

A. -7/4
B. 7/8
C. 7/4
D. 7/2

  1. From a point P, the bearings of two points Q and R are N670W and N230E respectively. If the bearing of R from Q is N680E and PQ = 150m, calculate PR

A. 120m
B. 140m
C. 150m
D. 160m

  1. Find the equation of the locus of a point P(x,y) such that PV = PW, where V = (1,1) and W = (3,5)

A. 2x + 2y = 9
B. 2x + 3y = 8
C. 2x + y = 9
D. x + 2y = 8

  1. Find the area bounded by the curve y = x(2-x). The x-axis, x = 0 and x = 2.

A. 4 sq units
B. 2 sq units
C. 43squnits
D. 13squnits

  1. Evaluate: ∫z0(sinx−cosx)dxWhereletterz=π4.(π=pi)

A. 2+1−−−−√
B. 2–√−1
C. −2–√−1
D. 1−2–√

Unique And Free JAMB Mathematics Question With Answer.

  1. Find the volume of solid generated when the area enclosed by y = 0, y = 2x, and x = 3 is rotated about the x-axis.

A. 81 π cubic units
B. 36 π cubic units
C. 18 π cubic units
D. 9 π cubic units

  1. What is the derivative of t2 sin (3t – 5) with respect to t?

A. 6t cos (3t – 5)
B. 2t sin (3t – 5) – 3t2 cos (3t – 5)
C. 2t sin (3t – 5) + 3t2 cos (3t – 5)
D. 2t sin (3t – 5) + t2 cos 3t

  1. Evaluate ∫1−2(x−1)2dx

A. −103
B. 7
C. 9
D. 11

  1. Find the value of x for which the function y = x3 – x has a minimum value.

A. −3–√
B. −33−−√
C. 33−−√
D. 3–√

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