Mathematics Past Questions And Answers

Note: You Can Select Post UTME Schools Name Below The Exam Year.
1071

If x is positive, for what range of values of x is 4 + 3x< 10?

  • A. 0< x< 2
  • B. x< 2
  • C. 1< x< 2
  • D. 0< x< 43/4
View Discussion (0)WAEC 1994 OBJ
1072

\(P = {1, 3, 5, 7, 9}, Q = {2, 4, 6, 8, 10, 12}, R = {2, 3, 5, 7, 11}\) are subsets of \(U = {1, 2, 3, ... , 12}\). Which of the following statements is true?

  • A. \(Q \cap R = \varnothing\)
  • B. \(R \subset P\)
  • C. \((R \cap P) \subset (R \cap U)\)
  • D. \(n(P' \cap R) = 2\)
View Discussion (0)WAEC 2018 OBJ
1073

If two angles of a triangle are 30° each and the longest side is 10cm. Calculate the length of each of the other sides.

  • A. 5cm
  • B. 4cm
  • C. 3√3 cm
  • D. 103/√3cm
View Discussion (0)JAMB 1993
1074

(a)(i) Write down the expansion of \((1 + x)^{7}\) in ascending powers of x.

(ii) If the coefficients of the fifth, sixth and seventh terms in the expansion in (a)(i) above form a linear sequence(A.P), find the common difference of the A.P.

(b) Using the trapezium rule with ordinates at 1, 2, 3, 4 and 5, calculate, correct to two decimal places,

\(\int_{1}^{5} \sqrt{(2x + 8x^{2})} \mathrm {d} x\).

View Discussion (0)WAEC 2016 THEORY
1075

Calculate 33105 − 14425

  • A. 13135
  • B. 21315
  • C. 43025
  • D. 11035
View Discussion (0)JAMB 1995
1076

Given that \(p = 4i + 3j\), find the unit vector in the direction of p.

  • A. \(\frac{1}{3}(4i + 3j)\)
  • B. \(\frac{1}{3}(3i + 4j)\)
  • C. \(\frac{1}{5}(3i + 4j)\)
  • D. \(\frac{1}{5}(4i + 3j)\)
View Discussion (0)WAEC 2007 OBJ
1077

In \(sin(X+30)^o=cos40^o\),find X

  • A. 10o
  • B. 20o
  • C. 50o
  • D. 60o
View Discussion (0)WAEC 1998 OBJ
1078

In the diagram, \(\frac{PQ}{RS}\), find xo + yo

  • A. 360o
  • B. 300o
  • C. 270o
  • D. 180o
View Discussion (0)WAEC 2006 OBJ
1079

Divide 1101001\(_{two}\) by 101\(_{two}\)

  • A. 11101\(_{two}\)
  • B. 111\(_{two}\)
  • C. 10111\(_{two}\)
  • D. 10101\(_{two}\)
View Discussion (0)JAMB 2023
1080

(a) Using the substitution \(u = x - 2\), write \(\frac{x^{3} + 5}{(x - 2)^{4}}\) as an expression in terms of u.

(b) Using the answer in (a), express \(\frac{x^{3} + 5}{(x - 2)^{4}}\) in partial fractions.

View Discussion (0)WAEC 2018 THEORY