root(3)((4+8x-5x^(2)))

Simplify root(5)(x^(4)root(4)(x^(3)root(3)(x^(2)sqrt(x))))

Find (dy)/(dx) , if y= root(5)((3x^(2) + 8x+ 5)^(4))

If 3 - sqrt(2) is a root of x^(4) - 8x^(3) + 21x^(2) - 26x + 14 = 0 then the roots are

(2x^(2)+8x^(3)+11x-12)-(-5x^(2)-2x-13x^(3)-2)+(-4+2x-3x^(2)-5x^(3))

If alpha,beta,gamma,delta are the roots of 3x^(4)-8x^(3)+x^(2)-10x+5=0, then the equation whose roots are -alpha,-beta,-gamma,-delta is

If one root of 2x^(3)+3x^(2)-8x+3=0 is the double the other then the roots are

"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 -