OAU Mathematics 2013/2014 Past Questions

Obtain the product of 1100₂ and 101₂

Simplify $({8√{n}}/{m{3}/{2}})^2 ({4^-1 M^2}/{2n^-2})$

Evaluate $log_8 128 + log_3 9$

Find the value of y if $1/2 log_3 y = 2$

The universal set U consists of all integers. Subsets of U are defined as: A = {y:y ≤ 3 B = {y: - 5 < y < 12} C = {y: -2 ≤ y < 5} Use the information above to answer question below.
An(B u C)' is

Make k is the subject of the formula$m = {2nk}/{p} + {k}/{2p}$

Which of the following is a perfect square?

The quadratic equation whose roots are (x - 3) and (x + 1/3) is

What is the highest possible value of ${8}/{1 + x^2}$ if 0 ≤ x ≤ 5?

The fifth term in the progression 9, 27, 81, ... is

The interior angles of an hexagon are 120°, 100°, 80°, 150°, x and 130°. The value of x is

If the bearing of a town B from A is 145°, the bearing of A from B is

The modal score is

A number is selected randomly from the set of integers 1 to 30 inclusive. The probability that the number is prime is

Differentiate cosax with respect to x

Obtain the values of x in |x-9| = 16

Integrate $√{2x + 1}$

Obtain the centre of the circle $3y^2 + 3(x + 5)^2 = 17 $

if f(x + 1) = $= {x^2 + 1}/{x^3}$ find f(2)

Which of these numbers is an irrational number

Given $∫^a _{-a} 15x^2dx = 3430$, find the value of the constant a

Which of these lines is at right angle with the line x =-7