If `int_a^b|sinx|dx=8` and `int_0^(a+b)|cosx| dx=9` , then find the value of `int_a^b xsinx dx`.

If int_(a)^(b)|sin x|dx=8 and int_(0)^(a+b)|cos x|dx=9 then find the value of int_(a)^(b)x sin xdx

If int_(a)^(b)|sin|dx=8 & int_(0)^(a+b)|cosx|dx=9 ten

If int _(a )^(b) |sin x |dx =8 and int _(0)^(a+b) |cos x| dx=9 then the value of (1)/(sqrt2pi) |int _(a)^(b) x sin x dx | is:

int e^sinx cosx dx

If int _(a)^(b) x^(3) dx = 0 and if int _(a)^(b) x^(2) dx = 2/3 , then the values of a and b respectively are

IF int_a^b x^1 dx=0 and int_a^b x^2 dx=2/3 then what are the values of a and b respectively.

Evaluate: inte^x(sinx+cosx)dx

Evaluate : int ( sinx cosx ) dx

Evaluate: int1/(cosx-sinx)\ dx