`int_0^1(dx)/(3x+2)`

(i) int_0^1 (dx)/(3x-4) (ii) int_1^3 (dx)/(7-2x)

(i) int_0^1 (dx)/sqrt(1-x^2) (ii) int_0^1 (dx)/sqrt(1+x^2) (iii) a int_1^sqrt3 (dx)/(1+x^2) b int_0^1 (dx)/(1+x^2) (iv) int_0^(2//3) (dx)/(4+9x^2) (v) int_0^1 x/(x^2+1)dx (vi) int_2^3 x/(x^2+1) dx

int_0^1(dx)/(sqrt(3-2x))

Let I_1=int_0^1 (dx)/(1+x^(1/3)) and I_2=int_0^1 (dx)/(1+x^(1/4)) then 4I_1+3I_2=

Evaluate: int_0^4 1/(x+sqrt(x))dx (ii) int_0^1(2x)/(5x^2+1)dx

Evaluate : int_(0)^(1)(dx)/(sqrt(3-2x))

int_(0)^(1) (dx)/(sqrt(3-2x))

Evaluate the definite integrals . int_(0)^(1) (dx)/(sqrt(3-2x)