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cos^-1(5/13)-sin^-1(12/13)=.............

`cos^-1(5/13)-sin^-1(12/13)=..........`

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Prove the following : cos^(-1)(12/13)+sin^(-1)(3/5)=sin^(-1)(56/65)

Prove that cos^-1(4/5)+cos^-1(12/13)=cos^-1(33/65) .

prove cos ^(-1) (4/5)+cos ^(-1) ((12)/(13))=cos ^(-1) ((33)/(65))

Show that cos^-1(4/5)+cos^-1(12/13)=tan^-1(56/33)

Show that sin^-1(3/5)-cos^-1(12/13)=cosec^-1(65/16)

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

Prove that sin^-1(8/17)+sin^-1(3/5)=cos^-1(36/85)

If sin ^(-1) ((5)/(x)) + sin ^(-1) ((12)/(x)) = (pi)/(2), then x is equal to: A) 7/13 B) 4/3 C) 13 D) 13/7

Prove that sin^-1frac(4)(5)+sin^-1frac(5)(13)=sin^-1frac(63)(65)

show that sin^-1frac(3)(5)-sin^-1frac(8)(17)=cos^-1frac(84)(85)