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Step-by-step explanation:
X = a log(sec Q)
dX / dQ = a (1 /sec Q)(tan Q sec Q)
dX / dQ = a Tan Q ---------( 1 )
Y = a ( tan Q - 1 )
dY / dQ = a ( sec^2 Q - 0)
dY / dQ = a sec^2 Q ----------( 2 )
( 2 ) ÷ ( 1 )
dY / dQ ÷ dX / dQ = a (sec^2 Q) ÷ a (tan Q)
dY / dX = 1 / ( sin Q cos Q)
dY / dX = 2 / (2 sin Q cos Q)
dY / dX = 2 / sin 2Q
dY / dX = 2 cosec 2Q
Hence proved
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