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A polynomial whose roots are related to original roots by y=pα+qy = p\alpha + qy=pα+q
y=pα+qy = p\alpha + qy=pα+q where ppp, qqq are constants
Express α\alphaα (original root) in terms of yyy
α=y−qp\alpha = \frac{y - q}{p}α=py−q
Substitute α=y−qp\alpha = \frac{y-q}{p}α=py−q into original polynomial
Clear fractions by multiplying through by pnp^npn
pnp^npn where nnn is degree of original polynomial
Ensure α\alphaα correctly expressed as y−qp\frac{y-q}{p}py−q from y=pα+qy = p\alpha + qy=pα+q
Binomial powers like (y−q)n(y - q)^n(y−q)n and (y+q)n(y + q)^n(y+q)n
Not multiplying all terms by appropriate power of ppp
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