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[" 2."tan(cos^(-1)(1)/(5sqrt(2))-sin^(-1)(4)/(sqrt(17)))" is "],[[" (A) "(sqrt(29))/(3)," (B) "(29)/(3)," (C) "(sqrt(3))/(29)," (D) "(3)/(29)]]

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tan(cos^(-1)(1/(5sqrt2))-sin^(-1) (4/sqrt17)) is

tan(cos^-1(1/(5sqrt2)) - sin^-1(4/(sqrt17)) is

The value of tan{cos^(-1)(1)/(5sqrt(2))-sin^(-1)(4)/(sqrt(17))} is (sqrt(29))/(3)( b) (29)/(3)(c)(sqrt(3))/(29) (d) (3)/(29)]}

The value of tan{cos^(-1)1/(5sqrt(2))-sin^(-1)4/(sqrt(17))} is (sqrt(29))/3 (b) (29)/3 (c) (sqrt(3))/(29) (d) 3/(29)

The value of tan{cos^(-1)1/(5sqrt(2))-sin^(-1)4/(sqrt(17))} is (sqrt(29))/3 (b) (29)/3 (c) (sqrt(3))/(29) (d) 3/(29)

tan^(-1)(2)=sin^(-1)(2/(sqrt(5)))=cos^(-1)(1/(sqrt(5)))

cos^(-1)(1/4)=sin^(-1)sqrt(1-1/16)=sin^(-1)((sqrt(15))/4) =tan^(-1)(sqrt(15))

Prove: tan^(-1)(1/4)+tan^(-1)(2/9)=sin^(-1)(1/(sqrt(5)))

Prove: tan^(-1)(1/4)+tan^(-1)(2/9)=sin^(-1)(1/sqrt(5))