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Trigonometry - Jamb Mathematics Past Questions and Answers

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Jamb Mathematics Past Questions

Question 56:


A school boy lying on the ground 30m away from the foot of a water tank tower observes that the angle of elevation of the top of the tank 60o. Calculate the height of the water tank.

A. 60m
B. 30 \(\sqrt{3}\)m
C. 20 \(\sqrt{3}\)m
D. 10 \(\sqrt{3}\)m


Question 57:


A school boy lying on the ground 30m away from the foot of a water tank tower observes that the angle of elevation of the top of the tank 60o. Calculate the height of the water tank.

A. 60m
B. 30 \(\sqrt{3}\)m
C. 20 \(\sqrt{3}\)m
D. 10 \(\sqrt{3}\)m


Question 58:


The angle of elevation of a building from a measuring instrument placed on the ground is 30o. If the building is 40m high, how far is the instrument from the foot of the building?

A. \(\frac{20}{√3}\)m
B. \(\frac{40}{√3}\)m
C. 20√3m
D. 40√3m


Question 59:


solve the equation cos x + sin x \(\frac{1}{cos x - sinx}\) for values of such that 0 \(\leq\) x < 2\(\pi\)

A. \(\frac{\pi}{2}\), \(\frac{3\pi}{2}\)
B. \(\frac{\pi}{3}\), \(\frac{2\pi}{3}\)
C. 0, \(\frac{\pi}{3}\)
D. 0, \(\pi\)


Question 60:


From the top of a vertical mast 150m high., two huts on the same ground level are observed. One due east and the other due west of the mast. Their angles of depression are 60o and 45o respectively. Find the distance between the huts

A. 150(1 + \(\sqrt{3}\))m
B. 50( \(\sqrt{3}\) - \(\sqrt{3}\))m
C. 150 \(\sqrt{3}\)m
D. \(\frac{50}{\sqrt{3}}\)m






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