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Question 9

The remainder when \(x^{3}  - 2x + m\) is divided by \(x - 1\) is equal to the remainder when \(2x^{3} + x - m\) is divided by \(2x + 1\). Find the value of m.

  • A.\(\frac{-7}{8}\)
  • B.\(\frac{-3}{8}\)
  • C.\(\frac{1}{8}\)
  • D.\(\frac{5}{8}\)
Objective

Question details

Exam body
WAEC
Subject
Further Mathematics
Year
2016
Question no.
#9
Type
Objective
Previous · Q8If the solution set of \(x^{2} + kx - 5 = 0\) is (-1, 5), find the value of k. Next · Q10 If (2t - 3s)(t - s) = 0, find \(\frac{t}{s}\).

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