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cot^(-1)(3)/(4)+sin^(-1)(5)/(13)=...

cot^(-1)(3)/(4)+sin^(-1)(5)/(13)=

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Prove that "sin"^(-1)(4)/(5) +"sin"^(-1)(5)/(13) +"sin"^(-1)(16)/(65)=(pi)/(2) .

Evaluate : cos[sin^(-1)""(3)/(5)+sin^(-1)""(5)/(13)]

sin^(-1)(3/5)+sin^(-1)(5/13)=

cot^(-1) (3/4) = sin^(-1) (x/5) then x is :

show that sin ^(-1)""(4)/(5) +sin ^(-1)""(5)/(13) +sin ^(-1)""(16)/(65) =(pi)/(2)

Find the value of cot(sin^(-1)""(3)/(5)+sin^(-1)""(4)/(5))

Sin^(-1)(4/5)-Sin^(-1)(5/13)=

Evaluate: cos(sin^(-1)3/5+sin^(-1)5/(13))

Evaluate: cos(sin^(-1)3/5+sin^(-1)5/(13))

Find cos(sin^(-1)3/5+sin^(-1)5/13)