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Identify a trigonometry function that represents the relationship between the kite string, it's height off the ground, and the angle of elevation of the sun. Find the height of the kits

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Answer:

Sine;
h = l\cdot \sin \theta

Explanation:

The figure is included below as attachment. A right-angled triangle is formed by considering the variables mentioned in the statement of the problem. The trigonometric function that uses all the mentioned variable is the sine, which is:


\sin \theta = (h)/(l)

Where:


\theta - Angle of elevation of the sun.


h - Height of the kite off the ground.


l - Length of the kite string.

The height of the kite can determined by clearing the corresponding variable in the previous formula:


h = l\cdot \sin \theta

Identify a trigonometry function that represents the relationship between the kite-example-1
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