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Some Applications of Trigonometry

Some Applications of Trigonometry relates to CBSE/Class 10/Mathematics/UNIT V: Trigonometry

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Some Applications of Trigonometry Questions

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Answered on 17 Apr Learn CBSE/Class 10/Mathematics/UNIT V: Trigonometry/Some Applications of Trigonometry

Sadika

Let's denote the height of the hill as hh meters. We can set up a right triangle to represent the situation. From the given information: The angle of elevation of the top of the hill from the foot of the tower is 60 degrees. The angle of elevation of the top of the tower from the foot of the hill is... read more

Let's denote the height of the hill as hh meters. We can set up a right triangle to represent the situation.

From the given information:

  1. The angle of elevation of the top of the hill from the foot of the tower is 60 degrees.
  2. The angle of elevation of the top of the tower from the foot of the hill is 30 degrees.
  3. The height of the tower is 50 meters.

In the right triangle formed by the hill, tower, and the ground, the height of the hill, the height of the tower, and the distance from the foot of the tower to the foot of the hill form the sides of the triangle.

Using trigonometric ratios, we can set up equations based on the given angles and the known side lengths:

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Answered on 06/01/2022 Learn CBSE/Class 10/Mathematics/UNIT V: Trigonometry/Some Applications of Trigonometry

Jaisna

Maths online tuition for class 5 to 12.

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Answered on 11/01/2022 Learn CBSE/Class 10/Mathematics/UNIT V: Trigonometry/Some Applications of Trigonometry

Jaisna

Maths online tuition for class 5 to 12.

Let CD is the height of the tower. ie, C is the bottom of the tower. Let AB is b ft. in trinagle ABC, (1) In triangle ACD, (2) From (1) and (2)/ therefore, read more

Let CD is the height of the tower. ie, C is the bottom of the tower.

Let AB is b ft. 

in trinagle ABC,

          (1)

In triangle ACD,

        (2)

From (1) and (2)/

therefore, 

 

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Answered on 17 Apr Learn CBSE/Class 10/Mathematics/UNIT V: Trigonometry/Some Applications of Trigonometry

Sadika

Let's denote: h as the height of the tower. x as the horizontal distance between the tower and the initial position of the car. v as the speed of the car. Given: read more

Let's denote:

  • h as the height of the tower.
  • x as the horizontal distance between the tower and the initial position of the car.
  • v as the speed of the car.

Given:

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