`int_0^1logx dx`

Choose the correct Answer of the Following Questions : int_0^e logx dx=

Find the Definite Integrals : int_0^1 logx/x^2 dx

Show that : int_0^1(logx)/((1+x))dx=-int_0^1(log(1+x))/x dx

Show that : int_0^1(logx)/((1+x))dx=-int_0^1(log(1+x))/x dx

Show that : int_0^1(logx)/((1+x))dx=-int_0^1(log(1+x))/x dx

Show that : int_0^1(logx)/((1+x))dx=-int_0^1(log(1+x))/x dx

int_(0)^(1) x logx dx

Let I_(n) = int_(0)^(1) (logx)^(n)dx , where n is a non-negative integer. Then I_(2001) - 2011 I_(2010) is equal to -

Evaluate the following integral: int_0^oo(logx)/(1+x^2)dx