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cot[sin^(- 1)sqrt(13/17)]-sin[ta n^(- 1)...

`cot[sin^(- 1)sqrt(13/17)]-sin[ta n^(- 1)2/3]=`

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cot[Sin^(-1)sqrt(13/17)]-sin[Tan^(-1)""2/3]=

Show that cot [ sin^(-1) sqrt(13/17) ]= sin [ tan^(-1) . 2/3]

Show that cot [ sin^(-1) sqrt(13/17) ]= sin [ tan^(-1) . 2/3]

Show that cot [ sin^(-1) sqrt(13/17) ]= sin [ tan^(-1) . 2/3]

If cot(sin^(-1)(sqrt((13)/(17))))=sin(tan^(-1)x) then value of x is

Show that cot(Sin^-1sqrt(13/17))=sin(Tan^-1""2/3) .

If cos(sin^(-1)sqrt(13/17))=sin(tan^(-1)x) then x=

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

cot (sin ^(-1)""(1)/(sqrt(5))+sin ^(-1)""(2)/(sqrt(5)))