`intcos(blog(x/a))dx`

intcos(logx)/xdx

Evaluate: intcos(logx)\ dx

The integral intcos(log_(e)x)dx is equal to: (where C is a constant of integration)

intcos(logx)dx is equal to (A) x/2(cos(logx)-sin(logx))+c (B) x(cos(logx)+sin(logx))+c (C) x/2(cos(logx)+sin(logx)+c (D) x(cos(logx)-sin(logx))+c

Evaluate: intcos^3xe^(logsinx)dx

Integrate the following : intcos{(x)/(2)}dx

Evaluate the following integrals : intcos^(-1)(cosx)dx

Evaluate: (i) intcos( b x+c) dx (ii) intsin(logx) dx

Evaluate intcos^5(x/2)sinxdx

intcos2xlogsinxdx