Math, asked by kunalsharma1442, 1 year ago

On a straight line passing through the foot of a tower, two points C and D are at distance of 4cm and 16cm from the foot respectively. If the angles of elevation from C and D of the top of the tower are complementary, then find the height of the tower

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Answered by aman9340
125
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Answered by RenatoMattice
33

Answer: The height of the tower is 8 cm.

Step-by-step explanation:

Since we have given that

Distance between the foot of the tower and the point C = 4 cm ( a)

Distance between the foot of the tower and the point D = 16 cm ( b)

Since we have also given that the angles of elevation from C and D of the top of the tower are complementary.

We need to find the height of the tower:

Height=\sqrt{ab}\\\\Height=\sqrt{4\times 16}\\\\Height=\sqrt{64}\\\\Height=8\ cm

Hence, the height of the tower is 8 cm.

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