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Height is the measurement in the vertical direction of any object, such as our height. Similarly, the measurement of anything from top to bottom is called height. On the other, the distance between objects from one object to another is called distance. 2 to 3 questions are asked often from this topic in government examinations. So let's start practice...
If you are finding hard to use height and distance formulas in ssc or bank exams, then no need to worry, I am sharing height and distance formulas with examples which will help you
Height and Distance Questions asked in many competitive exams and Height and Distance problems are also important for SSC and Bank exams point of view.
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From the top of a hill 240 m high, the angles of depression of the top and bottom of a pole are 30° and 60°, respectively. The difference (in m) between the height of the pole and its distance from the hill is:
643 0 64c764d0b6a5e472e26dcbce- 1120(2-√3)false
- 2120(√3-1)false
- 380(√3-1)false
- 480(2-√3)true
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Answer : 4 80(2-√3)
As observed from the top of a light house, 120 √3 m above the sea level, the angle of depression of a ship sailing towards it changes from 30° to 60°. The distance travelled by the ship during the period of observation is:
577 0 64bfb52f2d3130f57553f034- 1120 √3 mfalse
- 2180 √3 mfalse
- 3180 mfalse
- 4240 mtrue
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Answer : 4 240 m
The angle of elevation of the top of a tower from the top of a building whose height is 680 m is 45° and the angle of elevation of the top of same tower from the foot of the same building is 60°. What is the height (in m) of the tower?
617 0 64b4f48636fc1bf576504f42- 1340(3 + √3)true
- 2310(3 - √3)false
- 3310(3 + √3)false
- 4340(3 - √3)false
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Answer : 1 340(3 + √3)
From the top of an upright pole 17.75 m high, the angle of elevation of the top of an upright tower was 60⁰. If the tower was 57.75 m tall, how far away (in m) from the foot of the pole was the foot of the tower?
1.3K 0 64ad3a308c254a4ceae7a678- 1
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- 4
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Answer : 4
The angle of elevation of the top of a building at a distance of 70 m from its foot on a horizontal plane is found to be 60°. Find the height of the building.
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