Integral of the form `int[xf\'(x)+f(x)]dx` can be evaluated by using integration by parts in first integral and leaving second integral as it is.Now answer the question:`int(x+sinx)/(1+cosx)dx=` (A) `xtanx/2+c` (B) `x/2tanx/2+c` (C) `x/2tanx+c` (D) none of these

Integral of the form int[xf\'(x)+f(x)]dx can be evaluated by using integration by parts in first integral and leaving second integral as it is.Now answer the question: int[x^(x+1)(logx+1)+x^x]dx= (A) x^(x+2)+c (B) x^(x+1)+c (C) x^x+x+c (D) none of these

Integral of the form int[xf\'(x)+f(x)]dx can be evaluated by using integration by parts in first integral and leaving second integral as it is.Now answer the question: int[1/(x^4+1)-(4x^4)/(x^4+1)^2]dx= (A) x^2/(x^4+1)+c (B) x^3/(x^4+1)+c (C) x/(x^4+1)+c (D) none of these

Find the integral int(2-3sinx)/(cos^2x)dx

int(cos2x-1)/(cos2x+1)\ dx= (a) tanx-x+C (b) x+tanx+C (c) x-tanx+C (d) x-cotx+C

Evaluate the following integration int 2^(x)*e^(x)*dx

Integrate : int(dx)/((x+1)^(2)+1)

Evaluate the following integrals : int(sin^2x)/(1+cosx)dx

Integrate : int (sqrt( cos 2x))/(sin x)dx

Find the integral int(a x^2+b x+c)dx

Integrate int(x*e^(x))/((1+x)^(2))dx .