Practice30Create account

From a point P, 60 m from the foot of a tower, its top is seen at an elevation of 45°. If the observer climbs a 20 m platform at P, and θ is the new angle of elevation of the top, find tan θ.

Competition practiceTrigonometry
  • A2/3
  • B1/3
  • C3/2
  • D1

Step-by-Step Solution

From the 45° sight, the tower is 60 m tall. From 20 m up, the top is 40 m higher across 60 m: tan θ = 40/60 = 2/3.
Answer: A) 2/3

Master this topic in 30 minutes a day.

Don't just memorise the answer — build a daily practice habit.

Practice 5 Similar Questions Free →

All Trigonometry practice questions

More Trigonometry practice

Two vertical poles 20 m and 80 m tall stand on level ground. The lines joining the top…A man at the top of a tower watches a car coming straight towards the tower at a steady…A 1.2 m tall girl sees a balloon drifting horizontally at a height of 88.2 m above the…A tower stands on level ground. From A, due south of it, the angle of elevation of the…From a point A on level ground, the top of a tower is seen at 45°. Walking 20 m up a…