If 1, -2, 3 are the roots of `ax^(3) + bx^(2) + cx + d = 0` then the roots of `ax^(3) + 3bx^(2) + 9cx + 27d = 0 ` are

If 2, - 2, 4 are the roots of ax^(3) + bx^(2) + cx + d = 0 then the roots of 8ax^(3) + 4bx^(2) + 2cx + d = 0 are

If the roots of ax^(3) + bx^(2) + cx +d = 0 are in H.P then the roots of dx^(3) - cx^(2) + bx - a = 0 are in

If the roots of ax^(3) + bx^(2) + cx +d = 0 are in A.P then the roots of dx^(3) + cx^(2) + bx + a = 0 are in

If the roots of ax^(3) + bx^(2) + cx +d = 0 are in G.P then the roots of dx^(3) - cx^(2) + bx - a = 0 are in

If 3/4, -5/2, 1/2 , -3 are the roots of ax^(4) + bx^(3) + cx^(2) + dx + e = 0 then the roots of ex^(4) + dx^(3) + cx^(2) + bx + d = 0 are

If -2, 5, 7, - 11 are the roots of ax^(4) + bx^(3) +cx^(2) + dx + e = 0 then the roots of ax^(4) - bx^(3) + cx^(2) - dx + e = 0 are

Assertion (A) : If 1,2,3 are the roots of ax^3 + bx ^2 +cx +d=0 then the roots of ax^3 +2bx^2 + 4 cx + 8d =0 are =0 are 2,4,6 Reason (R ) : the equation whose roots are k times the roots of the equation f(x) =0 is f((x )/(k ))=0

If 1,2,3 are the roots of ax^3 +bx^2 + cx +d=0 then the roots of ax sqrt(x) + bx +c sqrt (x ) +d=0 are