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Mathematics Past Questions and Answers

Mathematics Questions

Question 11:
A trader goes to Ghana for y days with y cedis. For the first x days, he spends X cedis per day. The amount he has to spend per day for the rest of his stay is
  • A \(\frac{y(y - x)}{y - x}\) cedis
  • B \(\frac{Yy - Xx)}{y - x}\) cedis
  • C \(\frac{Y - Xy)}{y - x}\) cedis
  • D \(\frac{Y - X}{y - x}\) cedis
  • E \(\frac{Y - Xx}{y - x}\) cedis
View Answer & Explanation
Question 12:
A group of market women sell at least one of yam, plantain and maize. 12 of them sell maize, 10 sell yam and 14 sell plantain. 5 sell plantain and maize, 4 sell yam and maize, 2 sell yam and plantain only while 3 sell all the three items. How many women are in the group?
  • A 25
  • B 19
  • C 18
  • D 17
View Answer & Explanation
Question 13:
Make q the subject of the formula in the equation \(\frac{mn}{a^2} - \frac{pq}{b^2} = 1\)
  • A \(q = \frac{b^2(mn - a^2)}{a^2 p}\)
  • B \(q = \frac{m^2 n - a^2}{p^2}\)
  • C \(q = \frac{mn - 2b^2}{a^2}\)
  • D \(q = \frac{b^2 (n^2 - ma^2)}{n}\)
View Answer & Explanation
Question 14:
The angle of elevation of the top of a tree from a point on the ground 60m away from the foot of the tree is 78°. Find the height of the tree correct to the nearest whole number.
  • A 148m
  • B 382m
  • C 282m
  • D 248m
View Answer & Explanation
Question 15:
A binary operation \(\otimes\) is defined by \(m \otimes n = mn + m - n\) on the set of real numbers, for all m, n \(\in\) R. Find the value of 3 \(\otimes\) (2 \(\otimes\) 4).
  • A 6
  • B 25
  • C 15
  • D 18
View Answer & Explanation