The length of the shadow of a tower standing on level plane is found to be 2x metres longer when the sun's altitude is 30°than when it was 45°. Prove that the height of the tower is x(√3+1)meters.
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Let h be the height of the tower.
In ΔABC,
AB/BC=tan45∘
h/y=1
h=y
In ΔABD,
AB/BD=tan30∘
h/2x+y=1/_/3
2x+y=_/3h
2x+h=_/3h
h=2x/_/3-1
h=(_/3+1)xmeters
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