Class 10 · Mathematics
Some Applications of Trigonometry MCQ Quiz
Free CBSE Class 10 Mathematics MCQ quiz on Some Applications of Trigonometry: 30 questions with instant scoring and answer explanations. No sign-up needed.
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30 questions
From a point on the ground, the angle of elevation of the top of a 10 m tower is 30°. The distance from the point to the foot is:
- 10 tan 30°
- 10/sin 30°
- 10 cos 30°
- 10√3
A tower is 10 m high and its top is viewed at 30°. The angle is an example of:
- angle of depression
- right angle
- reflex angle
- angle of elevation
If the height of the tower remains 10 m and the angle of elevation increases from 30° to a larger acute angle, the horizontal distance:
- increases
- remains unchanged
- becomes zero
- decreases
From a point on the ground, the angle of elevation of the top of a 20 m tower is 45°. The distance from the point to the foot is:
- 20
- 20 tan 45°
- 20/sin 45°
- 20 cos 45°
A tower is 20 m high and its top is viewed at 45°. The angle is an example of:
- angle of depression
- right angle
- angle of elevation
- reflex angle
If the height of the tower remains 20 m and the angle of elevation increases from 45° to a larger acute angle, the horizontal distance:
- increases
- remains unchanged
- becomes zero
- decreases
From a point on the ground, the angle of elevation of the top of a 15 m tower is 60°. The distance from the point to the foot is:
- 15 tan 60°
- 15/sin 60°
- 15/√3
- 15 cos 60°
A tower is 15 m high and its top is viewed at 60°. The angle is an example of:
- angle of elevation
- angle of depression
- right angle
- reflex angle
If the height of the tower remains 15 m and the angle of elevation increases from 60° to a larger acute angle, the horizontal distance:
- increases
- remains unchanged
- becomes zero
- decreases
From a point on the ground, the angle of elevation of the top of a 12 m tower is 30°. The distance from the point to the foot is:
- 12 tan 30°
- 12√3
- 12/sin 30°
- 12 cos 30°
A tower is 12 m high and its top is viewed at 30°. The angle is an example of:
- angle of depression
- right angle
- reflex angle
- angle of elevation
If the height of the tower remains 12 m and the angle of elevation increases from 30° to a larger acute angle, the horizontal distance:
- increases
- remains unchanged
- decreases
- becomes zero
From a point on the ground, the angle of elevation of the top of a 18 m tower is 45°. The distance from the point to the foot is:
- 18 tan 45°
- 18/sin 45°
- 18
- 18 cos 45°
A tower is 18 m high and its top is viewed at 45°. The angle is an example of:
- angle of elevation
- angle of depression
- right angle
- reflex angle
If the height of the tower remains 18 m and the angle of elevation increases from 45° to a larger acute angle, the horizontal distance:
- increases
- remains unchanged
- becomes zero
- decreases
From a point on the ground, the angle of elevation of the top of a 25 m tower is 60°. The distance from the point to the foot is:
- 25 tan 60°
- 25/√3
- 25/sin 60°
- 25 cos 60°
A tower is 25 m high and its top is viewed at 60°. The angle is an example of:
- angle of elevation
- angle of depression
- right angle
- reflex angle
If the height of the tower remains 25 m and the angle of elevation increases from 60° to a larger acute angle, the horizontal distance:
- increases
- remains unchanged
- decreases
- becomes zero
From a point on the ground, the angle of elevation of the top of a 30 m tower is 30°. The distance from the point to the foot is:
- 30 tan 30°
- 30/sin 30°
- 30√3
- 30 cos 30°
A tower is 30 m high and its top is viewed at 30°. The angle is an example of:
- angle of depression
- angle of elevation
- right angle
- reflex angle
If the height of the tower remains 30 m and the angle of elevation increases from 30° to a larger acute angle, the horizontal distance:
- increases
- remains unchanged
- decreases
- becomes zero
From a point on the ground, the angle of elevation of the top of a 16 m tower is 45°. The distance from the point to the foot is:
- 16 tan 45°
- 16/sin 45°
- 16 cos 45°
- 16
A tower is 16 m high and its top is viewed at 45°. The angle is an example of:
- angle of depression
- right angle
- reflex angle
- angle of elevation
If the height of the tower remains 16 m and the angle of elevation increases from 45° to a larger acute angle, the horizontal distance:
- increases
- remains unchanged
- becomes zero
- decreases
From a point on the ground, the angle of elevation of the top of a 14 m tower is 60°. The distance from the point to the foot is:
- 14 tan 60°
- 14/sin 60°
- 14/√3
- 14 cos 60°
A tower is 14 m high and its top is viewed at 60°. The angle is an example of:
- angle of elevation
- angle of depression
- right angle
- reflex angle
If the height of the tower remains 14 m and the angle of elevation increases from 60° to a larger acute angle, the horizontal distance:
- decreases
- increases
- remains unchanged
- becomes zero
From a point on the ground, the angle of elevation of the top of a 24 m tower is 30°. The distance from the point to the foot is:
- 24 tan 30°
- 24√3
- 24/sin 30°
- 24 cos 30°
A tower is 24 m high and its top is viewed at 30°. The angle is an example of:
- angle of elevation
- angle of depression
- right angle
- reflex angle
If the height of the tower remains 24 m and the angle of elevation increases from 30° to a larger acute angle, the horizontal distance:
- increases
- remains unchanged
- decreases
- becomes zero