`(9pi)/(8)-(9)/(4)sin^(-1)""(1)/(3)=(9)/(4)sin^(-1)\ (2sqrt(2))/(3)`

Prove that: (9 pi)/(8)-(9)/(4)sin^(-1)(1)/(3)=(9)/(4)sin^(-1)(2sqrt(2))/(3)

Prove the following: (9)/(8)-(9)/(4)sin^(-1)((1)/(3))=(9)/(4)sin^(-1)((2sqrt(2))/(3))

Prove that: (9pi)/8-9/4sin^(-1)(1/3)=9/4sin^(-1)((2sqrt(2))/3)

Prove (9 pi) / (8) - (9) / (4) sin ^ (- 1) ((1) / (3)) = (9) / (4) sin ^ (- 1) (2 (sqrt (2)) / (3))

A value of ? for which (2+3i sin theta)/(1-2i sin theta) purely imaginary,is : (1)(pi)/(3)(2)(pi)/(6)(3)sin^(-1)((sqrt(3))/(4))(4)sin^(-1)((1)/(sqrt(3)))

12(1)/(3)-(8)/(9)+(11)/(3)-4(11)/(9)=?

The value of sin^(-1)(cot(sin^(-1)((2-sqrt(3))/(4)+(cos^(-1)(sqrt(12)))/(4)+sec^(-1)sqrt(2))))(a)0( b) (pi)/(2)( c) (pi)/(3)( d) none of these

sin^(-1)(2x sqrt(1-x^(2)))+sin^(-1)(3x-4x^(3))=(7 pi)/(9)in((1)/(2)*(1)/(sqrt(2))) is

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

Find the principal value of each of the following: sin^(-1)((sqrt(3)+1)/(2sqrt(2)))( (ii) sin^(-1)((cos(3 pi))/(4))( iii) sin^(-1)((tan(5 pi))/(4))