WAEC 2025 Mathematics | Objective
Practice these randomly selected questions to test your readiness.
Question 1
Factorize 3-2 x-x^{2}.
Question 2
Make r the subject of the relation: \frac{1}{p}=\frac{b}{t}+\frac{c}{r}.
Question 3
x 2 \log \left(\frac{1-\sqrt{x}}{\sqrt{x}}\right)=0, find the value of x.
Question 4
NOT DRAWN TO SCALE In the diagram \( \overline{\mathrm{SR}} \| \overline{U W}, \angle W V T=x \), \( \angle V U T=y, \angle R S T=45^{\circ} \) and \( \angle V T U=20 \). Find the angle marked \( x \).
Question 5
Two towns \( \mathbf{X} \) and \( \mathbf{Y} \) are located at points ( \( -2,-5 \) ) and ( 3,7 ) respectively. Calculate the distance between the two towns.
Question 6
A variable P varies inversely as the square of Q. If P=5 where Q=6, find (1) when P=1.8.
Question 7
The Ven diagram illustrates the information about the sets, \( \mathbf{P}=\{ \text{Pharmacists} \}, \mathbf{C}=\{ \text{Smart People} \} \) and \( \mathbf{F}= \{\text{My Friends}\} \). Which of the following is a valid conclusion from the diagram?
Question 8
The sets M={x: 2 \leq x \leq 6} and N={x: 4 \leq x \leq 8} are subsets of \mu={x: 1 \leq x \leq 10, where x is an integer}. Find M^{\prime} \cap N^{\prime}.
Question 9
NOT DRAWN TO SCALE In the diagram, \( P, Q, R \) and \( S \) are points on the circle with centre \( O . \angle Q R S= (5 x)^{\circ} \) and \( \angle Q O S=(6 x+24)^{\circ} \). Find \( \angle Q P S \).
Question 10
NOT DRAWN TO SCALE In the diagram, \( Q, R, S \) and \( T \) are points on the circle with centre \( Q . \angle S T R= 37^{\circ} \) and \( \angle Q R T=59^{\circ} \). Find \( \angle S P R \).
Question 11
Ajoke will be 31 years in \( x \) years time. If Ajoke is 6 years older than Chioma, find an expression for Chioma's present age.
Question 12
Find \angle MPN.
In the diagram, \angle PMQ=34^{\circ} and \angle NQM=28^{\circ}.
Question 13
The interior angles of a hexagon are 107^{\circ},(2 x)^{\circ}, 150^{\circ}, 95^{\circ},(2 x-15)^{\circ} and 123^{\circ}. Find the value of x.
Question 14
A fair dice is thrown once. Find the probability of obtaining an odd number or a prime number.
Question 15
In a class of 42 students, 21 offer history and 28 offer government. If each student offers at least one of the two subjects, find the probability that a student selected at random from the class offers Government only.
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