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in Trigonometry by (53.2k points)

A person is at the top of tower 75 feet high from there he observes a vertical pole and finds the angles of depression of the top and the bottom of the pole which are 30° and 60° respectively. Find the height of the pole. 

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Best answer

Let AB be the tower = 75 feet, 

CD be the pole = x 

AX is ∥ lel to MC 

∴ AĈM = XÂC = 30° 

AX ∥ lel BD 

Hence AD̂B = XÂD = 60°

Now from the right triangle ADB, we have

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