1.

When p(x)is divided by (ax + b), the quotient is q(x)and the remainder is c. p(x) = (ax + b) x q(x) + cWhen does the value of p(x) equal to c\(p\)\(\left(\cfrac{-b}{a}\right)\) = \(\left(a \times \cfrac{-b}{a}+b\right)\times\)\(q\left(\cfrac{-b}{a}\right)+C\)What is the remainder when p(x)is divided by ax + b. When does(ax + b) become the factor of p(x).

Answer»

The remainder obtained when p(x) is

divided by (ax + b) = \(p =\left(\cfrac{-b}{a}\right)\)

When \(p =\left(\cfrac{-b}{a}\right)\) = 0, then (ax + b) will be a factor of p(x).



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