Q.

Flag-staff of length d stands on a tower of height h if at a point on the ground the angles of elevation of the tower and the top of the flag staff be α,β respectively then h

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a

dtan⁡αtan⁡β

b

dtan⁡βtan⁡α−tan⁡β

c

dtan⁡α−tan⁡βcot⁡α−cot⁡β

d

dcot⁡βcot⁡α−cot⁡β

answer is A.

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Detailed Solution

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from Δle APBtan⁡α=hx⇒x=hcot⁡α→(1)ΔAPCtan⁡β=h+dxx=(d+h)cot⁡β→(2)from(1) and (2)hcot⁡α=(d+h)cot⁡βhcot⁡α=hcot⁡β+dcot⁡βh[cot⁡α−cot⁡β]=dcot⁡βh=dcot⁡βcot⁡α−cot⁡β

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