`int(px)/root(3)(qx+r)dx`

int(1)/(root(3)(x^2))dx

int (dx)/(root3(x)+root4(x))

int_0^(pi/2) root(3)(cosx)/(root(3)(cosx)+root(3)(sinx))dx

int(root(3)(1+root(4)(x)))/(sqrtx)\ dx is equal to :

Evaluate: int root(3)(x)root(3)(1+root(3)(x^(4)))dx

int\ (root(3)x)(root(5)(1+root(3)(x^4)))dx

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

find the condition that px^(3) + qx^(2) +rx +s=0 has exactly one real roots, where p ,q ,r,s,in R

If the equation x^(4)+px^(3)+qx^(2)+rx+5=0 has four positive real roots, find the maximum value of pr .

If the roots of the equation x^(3) - px^(2) + qx - r = 0 are in A.P., then