In the diagram above, PQT is an isosceles triangle.|PQ| = |QT|, ∠SRQ = 75°, ∠QPT = 25° and PQR is straight line. Find ∠RST
Mathematics Past Questions
Study and practice Mathematics past questions with answers and detailed explanations. Then test your knowledge using our interactive CBT practice platform and prepare confidently for your upcoming examinations.
Take a test
Custom CBT
Create and set up a CBT environment with your preferred subjects.
JAMB CBT Simulator
Practice JAMB CBT with real UTME past questions in CBT format.
WAEC CBT Practice 2026 Simulator
CB-WASSCE styled past question practice.
NECO CBT Practice 2026 Simulator
SSCE & GCE styled past question practice.
Past Questions
97 questionsFind the value of t in the diagram above
The angles marked in the diagram above are measured in degrees. Find x
In the diagram above, ML//PQ and NP//QR, if ∠LMN = 40° and ∠MNP = 55°. Find ∠QPR
In the diagram above, O is the center of the circle QOR is a diameter and ∠PSR is 37°. Find ∠PRQ
In the diagram above, O is the center of the circle PQRS and ∠QPS = 36°. Find ∠QOS
In the diagram above, O is the center of the circle and ∠POR = 126°. Find ∠PQR
In the diagram above PQT is a tangent to the circle QRS at Q. Angle QTR = 48° and ∠QRT = 95°. Find ∠QSR
The diagram above shows the shaded segment of a circle of radius 7cm. if the area of the triangle OXY is 12\(\frac{1}{4}\)cm\(^2\), calculate the area of the segment
[Take π = 22/7]
The area of a parallelogram is 513cm\(^2\) and the height is 19cm. Calculate the base.
The volume of a cone of height 9cm is 1848cm\(^3\). Find its radius. [Take π = 22/7]
The curved surface area of a cylindrical tin is 704cm\(^2\). Calculate the height when the radius is 8cm. [Take π = 22/7]
The angle of a sector of a circle of radius 8cm is 240°. This sector is bent to form a cone. Find the radius of the base of the cone.
Solve the equation \(\frac{m}{3} + \frac{1}{2} = \frac{3}{4} + \frac{m}{4}\)
What must be added to the expression x\(^2\) - 18x to make it a perfect square?
Write as a single fraction \(\frac{1}{1 - x} + \frac{2}{1 + x}\)
Construct a quadratic equation whose roots are \(-\frac{1}{2}\) and 2.
Factorize the expression 2y\(^2\) + xy - 3x\(^2\)