" 44.If "x=tan(cos^(-1)(1)/(5sqrt(2))-sin^(-1)(4)/(sqrt(17)))" then "29x=

tan(cos^(-1)(1)/(5sqrt(2))-sin^(-1)(4)/sqrt(17)) is

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)]}

If we consider only the principal values then the value inverse trigonometric functions then the value of (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)

If tan^(-1)x+cos^(-1)((y)/(sqrt(1+y^(2))))=sin^(-1)((3)/(sqrt(10))) , then

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)

Statement 1: If x=(1)/(5 sqrt(2)) , then [x cos(cot^(-1)x)+sin(cot^(-1)x)]^(2)=(51)/(50) . Statement 2: tan["cot"^(-1)(1)/(5sqrt(2))-"sin"^(-1)(4)/(sqrt(17))]=(29)/(3) .

Statement 1: If x=(1)/(5 sqrt(2)) , then [x cos(cot^(-1)x)+sin(cot^(-1)x)]^(2)=(51)/(50) . Statement 2: tan["cot"^(-1)(1)/(5sqrt(2))-"sin"^(-1)(4)/(sqrt(17))]=(29)/(3) .