Mathematics Past Questions And Answers

Note: You Can Select Post UTME Schools Name Below The Exam Year.
4381

Simplify (x - 3y)2 - (x + 3y)2

  • A. 2(x + 3y)
  • B. (2x - 3y)
  • C. -12xy
  • D. 6xy
View Discussion (0)WAEC 2009 OBJ
4382

If p and q are two non zero numbers and 18(p+q) = (18+p)q, which of the following must be true?

  • A. q = 18
  • B. p <1
  • C. p = 18
  • D. q< 1
View Discussion (0)JAMB 2010
4383

The mean of 2 - t, 4 + t, 3 - 2t, 2 + t and t - 1 is

  • A. t
  • B. -t
  • C. 2
  • D. -2
View Discussion (0)JAMB 2014
4384

Calculate the total surface area of a cone of height 12cm and base radius 5cm. [Take π = 22/7]

  • A. 180 5/7cm2
  • B. 240 2/7cm2
  • C. 235 5/7cm2
  • D. 282 6/7cm2
View Discussion (0)WAEC 1993 OBJ
4385

From the diagram, find the bearing of Q from P.

  • A. 236°
  • B. 214°
  • C. 146°
  • D. 124°
View Discussion (0)WAEC 2002 OBJ
4386

Find the roots of the equations: \(3m^2 - 2m - 65 = 0\)

  • A. \(( -5, \frac{-13}{3})\)
  • B. \(( 5, \frac{-13}{3})\)
  • C. \(( 5, \frac{13}{3})\)
  • D. \(( -5, \frac{13}{3})\)
View Discussion (0)WAEC 2023 OBJ
4387

Find the median of this data set: 145,57,223,76,453,123,979,57,76,233,435,76

  • A. 244
  • B. 57
  • C. 922
  • D. 134
View Discussion (0)SAT 2021
4388

If \(f(x) = 2x^{2} - 3x - 1\), find the value of x for which f(x) is minimum.

  • A. \(\frac{3}{2}\)
  • B. \(\frac{4}{3}\)
  • C. \(\frac{3}{4}\)
  • D. \(\frac{2}{3}\)
View Discussion (0)WAEC 2008 OBJ
4389

solve the inequality \((Y-3)<\frac{y}{3}\)

  • A. y > -9
  • B. y< 3
  • C. y > 4
  • D. y< 9
View Discussion (0)WAEC 1998 OBJ
4390

(a) Copy and complete the table for the relation \(y = 2 \cos 2x - 1\).

x30°60°90°120°150°180°
\(y = 2\cos 2x - 1\)1.001.0

(b) Using a scale of 2cm = 30° on the x- axis and 2cm = 1 unit on the y- axis, draw the graph of \(y = 2 \cos 2x - 1\) for \(0° \leq x \leq 180°\).

(c) On the same axis, draw the graph of \(y = \frac{1}{180} (x - 360)\)

(d) Use your graphs to find the : (i) values of x for which \(2 \cos 2x + \frac{1}{2} = 0\); (ii) roots of the equation \(2 \cos 2x - \frac{x}{180} + 1 = 0\).

View Discussion (0)WAEC 1995 THEORY