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" 9."sin^(3)(2x+1)...

" 9."sin^(3)(2x+1)

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If cos (2 sin^(-1) x) = (1)/(9) , then find the value of x

int(dx)/(sqrt(9x-4x^2)) equals (A) 1/9sin^(-1)((9x-8)/8)+C (B) 1/2sin^(-1)((8x-9)/9)+C (C) 1/3sin^(-1)((9x-8)/8)+C (D) 1/2sin^(-1)((9x-8)/9)+C

int(dx)/(sqrt(9x-4x^2)) equals(A) 1/9sin^(-1)((9x-8)/8)+C (B) 1/2sin^(-1)((8x-9)/9)+C (C) 1/3sin^(-1)((9x-8)/8)+C (D) 1/2sin^(-1)((9x-8)/9)+C

Prove the following : (9pi)/8-9/4 sin^(-1)(1/3)=9/4 sin^(-1) ((2sqrt2)/3)

Show that : (9pi)/8 - 9/4 sin^-1(1/3) = 9/4 sin^-1((2sqrt2)/3)

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