int_(a)^(b)(|x|)/(x)dx," where "a<0

int_(a)^(b)(|1-x|)/(1-x)dx=

The value of int_(a)^(b)(|x|)/(x)dx,a

int_(a)^(b) x dx

int_a^(b) |x|/x dx, (Where 0 lt a lt b) =

Show that int_(a)^(b)(|x|)/(x)dx=|b|-|a|

If int_(0)^(x)[x]dx=int_(0)^(|x|)x dx, (where [.] and {.} denotes the greatest integer and fractional part respectively), then

int_(a)^(b) (log x)/(x) dx is :

int_(a)^(b)(log x)/(x^(2))dx

Property 14:int_(a+nT)^(b+nT)f(x)dx=int_(a)^(b)f(x)dx where T is the period of the f(x) and n is integer