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If you are looking for the angle of elevation from the ground to the top of Qutub Minar, here is a solution. Qutub Minar is 72.5 meters tall. The angle of elevation would equal arctan(72.5/5). It comes out to approximately 86.05 degrees.

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What is the angle of eleviaton of Qutub Minar when you are at distance of 6700metre using trigonometry?

To find the angle of elevation to Qutub Minar from a distance of 6700 meters, you can use the tangent function in trigonometry. If the height of the Qutub Minar is approximately 72.5 meters, the angle of elevation ( \theta ) can be calculated using the formula ( \tan(\theta) = \frac{\text{height}}{\text{distance}} ). Thus, ( \tan(\theta) = \frac{72.5}{6700} ), leading to ( \theta = \tan^{-1}\left(\frac{72.5}{6700}\right) ), which gives an angle of approximately 0.65 degrees.


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Using trigonometry. By measuring a certain distance from the tree and knowing the angle of elevation you can use the tangent ratio: tan = opp (the height of the tree)/adj (the distance) Rearrange the formula: opp = adj*tan


How is trigonometry used in chemistry?

Trigonometry is used to find the distance and angle of atoms that are bonding. Oh this is for chemistry by the way hope this was helpful. :)


What is the relationship between angle and distance?

distance and angle of elevation are closely related as the more closer you move, the half is the angle of elevation. for e.g. if you travel 30m and cover 15m then, the angle of elevation will be half of what you started with. this can be also proved by a live example as when you have the angle of elevation as 90 degree, then the distance can be zero....


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How do you find the angle of elevation from the tip of the shadow of a 12 foot flag pole to the top of the pole is 60 degrees?

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How is the angle of elevation affected as the plane flies closer to the person?

The angle of elevation is increased as the plane flies closer because of the decreasing distance.


What is the height of a tree if 14 feet away with a 72 degree angle?

To find the height of the tree, you can use trigonometry, specifically the tangent function, which relates the angle of elevation to the height and distance from the tree. The formula is: height = distance × tan(angle). In this case, height = 14 feet × tan(72 degrees), which is approximately 14 feet × 3.0777, resulting in a height of about 43.1 feet.


At a certain distance the angle of elevation to the top of a building is 60 From 40ft further back the angle of elevation is 45 Find the height of the building?

Angle of elevation: tangent angle = opposite/adjacent and by rearranging the given formula will help to solve the problem