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[" 25."int(dx)/(sqrt(9x-4x^(2)))" equals...

[" 25."int(dx)/(sqrt(9x-4x^(2)))" equals "],[[" (A) "(1)/(9)sin^(-1)((9x-8)/(8))+C," (B) "(1)/(2)sin^(-1)((8x-9)/(9))+C],[" (C) "(1)/(3)sin^(-1)((9x-8)/(8))+C," (D) "(1)/(2)sin^(-1)((9x-8)/(9))+C]]

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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

(1)/(sqrt(9 + 8 x - x^(2)))

int(x^8dx)/((1+x^(9)))

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

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

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

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

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

int[sin^(2)((9 pi)/(8)+(x)/(4))-sin^(2)((7 pi)/(8)+(x)/(4))]dx