If the root of f(x) = ax^(3) + bx^(2) +cx +d =0 are a_(1),a_(2),and a_(3) and roots of g(y) = ay^(3) + f''(m)/2y^(2) + f'(m)/1y + f(m) = 0 are beta_(1), beta_(2) and beta_(3) then show that a_(1)-beta_(1) = a_(2)-beta_(2)=a_(3)-beta_(3).

If the root of f(x) = ax^(3) + bx^(2) +cx +d =0 are a_(1),a_(2),and a_

1.	If the root of f(x) = ax^(3) + bx^(2) +cx +d =0 are a_(1),a_(2),and a_(3) and roots of g(y) = ay^(3) + f''(m)/2y^(2) + f'(m)/1y + f(m) = 0 are beta_(1), beta_(2) and beta_(3) then show that a_(1)-beta_(1) = a_(2)-beta_(2)=a_(3)-beta_(3).
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If the root of f(x) = ax^(3) + bx^(2) +cx +d =0 are a_(1),a_(2),and a_(3) and roots of g(y) = ay^(3) + f''(m)/2y^(2) + f'(m)/1y + f(m) = 0 are beta_(1), beta_(2) and beta_(3) then show that a_(1)-beta_(1) = a_(2)-beta_(2)=a_(3)-beta_(3).

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