`"If "y=(root(3)(1+3x)root(4)(1+4x)root(5)(1+5x))/(root(7)(1+7x)root(8)(1+8x)),` then y'(0) is equal to -

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

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

int (x)^(1/3) (root(7)(1+root(3)(x^(4))))dx is equal to

If root(3)(3(root(3)(x)-(1)/(root(3)(x)))) =2,then root(3)(x)-(1)/(root(3)(x))

If root(3)(3(root(3)(x)-(1)/(root(3)(x))))=2, then root(3)(x)-(1)/(root(3)(x))

Given y=(sqrt(1+2x)root(4)(1+4x)root(6)(1+6x)......*root(1 0 0)(1+100x))/(root(3)(1+3x)root(5)(1+5x)root(7)(1+7x)........root(101)(1+101x)) then the value of (dy)/(dx) at x=0

Evaluate lim_(x rarr1)(root(1 3)(x)-root(7)(x))/(root(5)(x)-root(3)(x))

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

Evaluate: int((1)/(root(3)(x)+root(4)(x))+(ln(1+root(6)(x))/(root(3)(x)+sqrt(x)))dx