JAMB 2024 Mathematics Questions and Answers, Check Math Repeated Questions & Likely Questions

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JAMB EXAM LESSONS…CLICK HERE TO JOIN

Note: all multiplication and division must start from your left.

BODMAS

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This is an old trick we used during our days to solve maths with out the help of anyone, so i will recommend this to you

Explanation:

B → Brackets first (parentheses)

O → Of (orders i.e. Powers and Square Roots, Cube Roots, etc.)

DM → Division

Multiplication (start from left to right)

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AS → Addition and Subtraction (start from left to right)

Note: Remember that your formula is your tool, so i will advise you to cram all your formula.

Before you start answering the jamb Mathematics questions make sure you read all the instructions and rules set by the board

Enter all your details, cross check your details carefully for example you will be ask to enter your Jamb registration number.
Once you enter the correct one, the question assigned to you will appear on the screen.

Once your Jamb mathematics question appear, I normally advise candidates to cross check the details that appear on the screen to confirm its their, else your might be answering someone else’s questions.

Dont forget the simple rules which every smart candidate always applies in any exam. What’s the rule? ” start answering the questions you know first before coming back to try your hands on the one you don’t know”

Jamb Mathematics Questions How many questions are we to answer?

You are expected to answer nothing more than 50 jamb mathematics questions.
You are not expected to go in with any scientific calculator as the board will provide one for you.
Always remember that the time is ticking and you are expected to answer all the jamb questions before the system shutdown,in such a situation you have to allocate just 3 to 4 minutes on each mathematics question.

Any question you don’t know just mark it down and quickly move over to the next ones you know.

JAMB Mathematics Questions That Will Mostly Likely Come out

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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

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

A. $\frac{1}{2}$

X
B. X- $\frac{1}{4}$
C. X- $\frac{1}{3}$
D. X- $\frac{1}{2}$

Find the value of X if

\frac{\sqrt{2}}{x + \sqrt{2}} = \frac{1}{x - \sqrt{2}}

A. 3√2+4
B. 3√2-4
C. 3-2√2
D. 4+2√2

If $\frac{(a^{2} b^{- 3} c)^{\frac{3}{4}}}{a^{- 1} b^{4} c^{5}} = a^{p} b^{q} c^{r}$

What is the value of p+2q?

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

If {(a²b^-3c)^3/4/a^-1b⁴c⁵} = a^pb^qc^r; what is the value of p+2q?

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

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

What is the answer when 24346 is divided by 426?

A. 23₆
B. 35₆
C. 52₆
D. 55₆

If 2 $_{9}$

x (Y3) $_{9}$ = 3 $_{5}$ x (Y3) $_{5}$

, find the value of Y.

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

Simplify $\sqrt{\frac{(0.0023 \times 750)}{(0.00345 \times 1.25)}}$

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

m * n = (\frac{m}{n} - \frac{n}{m}

) for m, n belong to R, evaluate -3*4

A. $\frac{- 25}{12}$
B. $\frac{- 7}{12}$
C. $\frac{7}{12}$
D. $\frac{25}{12}$

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

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

Factorize completely $x^{2} + 2 x y + y^{2} + 3 x + 3 y - 18$

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)

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

Three consecutive positive integers k, l and m are such that l $^{2}$

= 3(k+m). Find the value of m.

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

Express $\frac{1}{x^{3} - 1}$

in partial fractions

A. $\frac{1}{3} (\frac{1}{x - 1} - \frac{(x + 2)}{x^{2} + x + 1})$
B. $\frac{1}{3} (\frac{1}{x - 1} - \frac{x - 2}{x^{2} + x + 1})$
C. $\frac{1}{3} (\frac{1}{x - 1} - \frac{(x - 2)}{x^{2} + x + 1})$
D. $\frac{1}{3} (\frac{1}{x - 1} - \frac{(x - 1)}{x^{2} - x - 1})$

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

Divide 4x $^{3}$

– 3x + 1 by 2x – 1

A. 2x²-x+1
B. 2x²-x-1
C. 2x²+x+1
D. 2x²+x-1

Find a positive value of $α$

if the coordinate of the centre of a circle x $^{2}$ + y $^{2}$ – 2 $α$ x + 4y – $α$ = 0 is ( $α$

, -2) and the radius is 4 units.

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

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. $1.7 + (25 \frac{\sqrt{3}}{3} m$

D. $1.7 + (25 \frac{\sqrt{2}}{2} m$

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

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

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

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

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. $\frac{4}{3} s q u n i t s$

D. $\frac{1}{3} s q u n i t s$

Evaluate:

\int_{0}^{z} (s i n x - c o s x) d x W h e r e l e t t e r z = \frac{π}{4} . (π = p i)

A. $\sqrt{2 + 1}$
B. $\sqrt{2} - 1$
C. $- \sqrt{2} - 1$
D. $1 - \sqrt{2}$

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

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

Evaluate

\int_{- 2}^{1} (x - 1)^{2} d x

A. $\frac{- 10}{3}$

B. 7
C. 9
D. 11

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

A. $- \sqrt{3}$

B. $- \sqrt{\frac{3}{3}}$
C. $\sqrt{\frac{3}{3}}$
D. $\sqrt{3}$

If the minimum value of y = 1 + hx – 3x² is 13, find h.

A. 13
B. 12
C. 11
D. 10

Let P = {1, 2, u, v, w, x}; Q = {2, 3, u, v, w, 5, 6, y} and R = {2, 3, 4, v, x, y}.

Determine (P-Q) ∩ R

A. {1, x}
B. {x y}
C. {x}
D. ɸ

If the population of a town was 240,000 in January 1998 and it increased by 2% each year, what would be the population of the town in January, 2000?

A. 480,000
B. 249,696
C. 249,600
D. 244,800

If $\frac{(2 \sqrt{3} - \sqrt{2})}{(\sqrt{3} + 2 \sqrt{2})} = m + n \sqrt{6}$

, find the values of m and n respectively.

A. 1, -2
B. -2, 1
C. $\frac{- 2}{5}$

, 1
D. 2, 3/5

In a youth club with 94 members, 60 like modern music, and 50 like traditional music. The number of members who like both traditional and modern music is three times those who do not like any type of music. How many members like only one type of music?

A. 8
B. 24
C. 62
D. 86

Evaluate $\frac{(2.813 \times 10^{- 3} \times 1.063)}{(5.637 \times 10^{- 2})}$

reducing each number to two significant figures and leaving your answer in two significant figures.

A. 0.056
B. 0.055
C. 0.054
D. 0.54

A man wishes to keep his money in a savings deposit at 25% compound interest so that after three years he can buy a car for N150,000. How much does he need to deposit?