The remainder obtained when the polynomial p(x) is divided by (b – ax) is (2 Points) p(b/a) p(a/b) p(−b/a) p(−a/b)
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Answer:
P(b/a)
Step-by-step explanation:
Let Q(x) and R be the quotient and remainder when P(x) is divided by (b-ax), then
P(x) = (b-ax)*Q(x) + R
Putting x = b/a we get
P(b/a) = (b-a*(b/a))*Q(b/a) + R
⇒P(b/a) = (b-b)*Q(b/a) + R
⇒P(b/a) = 0*Q(b/a) + R
⇒ R = P(b/a)
Hence, the remainder is P(b/a)
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