2026 WAEC Mathematics(OBJ & Essay) Answers. Get Free 2026 WAEC May/June General Mathematics (Maths) Essay (Theory) and Objectives Questions and Answers for School Candidates Free of Charge | 2026 WAEC Maths OBJ & Essay Questions and Answers May/June Free EXPO Room)
WAEC May/June 2026 FREE Maths ANSWER ROOM [School Candidates].
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The 2026 WAEC May/June Mathematics examination will cover both Objective (OBJ) and Essay (Theory) papers, derived from the Senior Secondary School Mathematics syllabus for school candidates.
WAEC 2026 Mathematics Exam Timetable
Monday, 1st June, 2026
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Mathematics 2 (Essay/Theory): 9:30 am – 11:30 am
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Mathematics 1 (Objective): 11:30 am – 12:30 pm
2026 WAEC MATHS OBJECTIVES (OBJ) ANSWERS:
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2026 WAEC MATHEMATICS ESSAY AND THEORY ANSWERS:
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Below are 2023 WAEC Mathematics (syllabus) Past Questions and Answers:
WAEC GENERAL MATHEMATICS OBJ & ESSAY PAST QUESTIONS AND ANSWERS:
Paper 1 – ESSAY
1. Express, correct to three significant figures, 0.003597.
A. 0.359
B. 0.004
C. 0.00360
D. 0.00359
2. Evaluate: (0.064)^-1/3
A. 5/2
B. 2/5
C. -2/5
D. -5/2
3. Solve: y+1/2 – 2y-1/3 = 4
A. y = 19
B. y = -19
C. y = -29
D. y = 29
4. Simplify, and correct to three significant figures, (27.63)^2 – (12.37)^2
A. 614
B. 612
C. 611
D. 610
5. If 7 + y = 4 (mod 8), find the least value of y, 10<=y<=30
A. 11
B. 13
C. 19
D. 21
6. If T = (prime numbers) and
M = (odd numbers) are subsets of
U = (x: 0<x<=10, and x is an integer), find (T’ n M’).
A. (4, 6, 8, 10)
B. (1, 4, 6, 8, 10)
C. (1, 2, 4, 6, 8, 10)
D. (1, 2, 3, 5, 7, 8, 9)
7. Evaluate: log9 base 3 – log8 base 2 /log9 base 3
A. -1/3
B. 1/2
C. 1/3
D. -1/2
8. If 23y = 1111two, find the value of y.
A. 4
B. 5
C. 6
D. 7
9. If 6, P and 14 are consecutive terms in an Arithmetic Progression (A.P), find the value of P.
A. 9
B. 10
C. 6
D. 8
10. Evaluate: 2 (SQRT 28) – 3 (SQRT 50) + (SQRT 50)
A. 4 (SQRT 7) – 21 (SQRT 2)
B. 4 (SQRT 7) – 11 (SQRT 2)
C. 4 (SQRT 7) – 9 (SQRT 2)
D. 4 (SQRT 7) + (SQRT 2)
11. If m : n = 2 : 1, evaluate 3m^2 – 2n^2 /m^2 + mn
A. 4/3
B. 5/3
C. 3/4
D. 3/5
12. H varies directly as p and inversely as the square of y. If H = 1, p = 8 and y = 2, find H in terms of p and y
A. H = p /4y^2
B. H = 2p / y^2
C. H = p / 2 y^2
D. H = p / y^2
13. Solve 4x^2 – 16x + 15
A. X = 1 (1/2) or X = -2 (1/2)
B. X = 1 (1/2) or X = 2 (1/2)
C. X = 1 (1/2) or X = -1 (1/2)
D. X = -1 (1/2) or X = -2 (1/2)
14. Evaluate 0.42 divided by 2.5 /0.5 x 2.05, leaving the answer in standard form.
A. 1.639 x 10^2
B. 1.639 x 10^1
C. 1.639 x 10^-1
D. 1.639 x 10^-2
15. Simplify: log6 – 3log3 + 2/3log27.
A. 3log 2
B. Log2
C. Log3
D. 2log3
16. Bala sold an article for 6,900.00 naira and made a profit of 15 percent. Calculate his percentage profit if he had sold for 6600.00.
A. 5 percent
B. 10 percent
C. 12 percent
D. 13 percent
17. If 3p = 4q and 9p = 8q-12, find the value of pq.
A. 12
B. 7
C. -7
D. -12
18. If (0.25)^y = 32, find the value of y.
A. y = -5/2
B. y = -3/2
B. y = 3/2
D. y = 5/2
19. There are 8 boys and 4 girls in a lift. What is the probability that the first person who steps out of the lift will be a boy?
A. 3/4
B. 1/3
C. 2/3
D. 1/4
20. Simplify: x^2 – 5x – 14 / x^2 – 9x + 14
A. X – 7 /x + 7
B. X + 7 /x – 7
C. X – 2 /x + 4
D. X + 2 /x – 2
21. Which of these values would make 3p – 1 /p^2 – p undefined?
A. 1
B. 1/3
C. -1/3
D. -1
22. The total surface area of a solid cylinder is 165 cm2. If the base diameter is 7 cm, calculate its height. (Take pi = 22/7)
A. 7.5 cm
B. 4.5 cm
C. 4.0 cm
D. 2.0 cm
23. If 2^a = SQRT(64) and b/a = 3, evaluate a^2 + b^2.
A. 250
B. 160
C. 90
D. 48
24. In triangle XYZ, line XZ = 32 cm, angle YXZ = 52 degrees and XZY = 90 degrees. Find, correct to the nearest centimeter, line XZ.
A. 31 cm
B. 25 cm
C. 20 cm
D. 13 cm
25. If log 2 base x = 0.3, evaluate log 8 base x.
A. 2.4
B. 1.2
C. 0.9
D. 0.6
 Answers | May/June WASSCE){kind=link}
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