If `={x}^([x])` then `int_0^3 ydx`

int_0^3 [x] dx

If y=x^2 , then int_0^(2)ydx will be :

If y=x^2 , then int_0^(2)ydx will be :

If y=x^(2)sin(x^(3)) , then int ydx will be :

If y=x^(2)sin(x^(3)) , then int ydx will be :

If x^(3)+y^(3)+xy^(2)+x^(2)y-x^(2)-y^(2)=0 then int ydx=

Let y={x}^({x}) then the value of int_(0)^(3)ydx equals to (where {.} and [.] denote fractional part and integerpart function respectively)

Find the value of x_(1) , so that int_(0)^(x_(1))ydx=5

Find the value of x_(1) , so that int_(0)^(x_(1))ydx=5

Find the value of x_(1) , so that int_(0)^(x_(1))ydx=5