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Mathematics Past Questions

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1

A ladder 5cm long long rest against a wall such that its foot makes an angle 30o with the horizontal. How far is the foot of the ladder from the wall?

  • A. \(\frac{5\sqrt{2}}{3}m\)
  • B. \(2\frac{1}{2}m\)
  • C. \(\frac{5\sqrt{3}}{2}m\)
  • D. \(\frac{10\sqrt{3}}{3}m\)
  • E. \(10\sqrt{3}m\)
View Answer & Discuss (7) WAEC 1998
2

In the diagram, AB is a vertical pole and BC is horizontal. If |AC| = 10m and |BC| = 5m, calculate the angle of depression of C from A

  • A. 63o
  • B. 60o
  • C. 45o
  • D. 27o
View Answer & Discuss (12) WAEC 2000
3

The angle of elevation of the top of a cliff 15 meters high from a landmark is 60º. How far is the landmark from the foot of the cliff? Leave your answer in surd form

  • A. \(15\sqrt{3}m\)
  • B. \(15\sqrt{2}m\)
  • C. \(10\sqrt{3}m\)
  • D. \(5\sqrt{3}m\)
View Answer & Discuss (7) WAEC 2005
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4

(a) The angle of depression of a boat from the mid-point of a vertical cliff is 35°. If the boat is 120m from the foot of the cliff, calculate the height of the cliff.

(b) Towns P and Q are x km apart. Two motorists set out at the same time from P to Q at steady speeds of 60 km/h and 80 km/h. The faster motorist got to Q 30 minutes earlier than the other. Find the value of x.

View Answer & Discuss (2) WAEC 2010
5

(a) A surveyor walks 100m up a hill which slopes at an angle of 24° to the horizontal. Calculate, correct to the nearest metre, the height through which he rises.

(b) Use Figure 10b above to answer the question below.

In the diagram, ABC is an isosceles triangle. |AB| = |AC| = 5 cm, and |BC| = 8 cm. Calculate, correct to the nearest degree, < BAC.

(c) Two boats, 70 metres apart and on opposite sides of a light-house, are in a straight line with the light-house. The angles of elevation of the top of the light-house from the two boats are 71.6° and 45°. Find the height of the light-house. [Take tan 71.6° = 3].

View Answer & Discuss WAEC 2000
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