`int(px+q)^(2)*dx`

int a^(px)b^(mx)dx

int(px^(p+2q-1)-qx^(q-1))/(x^(2p+2q)+2x^(p+q)+1)dx

int_(p)^(q)[x]dx+int_(p)^(q)[-x]dx where [] denotes greatestinteger function is equal to-

If the roots of the equation qx^(2)+2px+2q=0 are roots of the equation (p+q)x^(2)+2qx+(p-q) are imaginary

int_(-2)^(2)(px^(3)+qx+r)dx, wherep,q,r are constant,depends on the value of

int_(-pi)^(pi) [cos px-sin qx]^(2) dx where p,q are integers is equal to

If int(8x+7)/(3x-2)dx=px-q.log(3x-2)+r, then (p,q )-=

To find the numberical value of int_(-2)^(2) (px^(3)+qx+8)dx it is necessary to know the values of teh constants:

Integral of form linear/(quadratic) or (px+q)/(ax^(2)+bx+c)dx

" Q.8."int(2)/(1+Cos2x)dx