3. Find the remainder using remainder theorem, when x³ – ax²– 5x + 2a is divided by x-a
Answers
Answered by
4
p(x) = x³ – ax²– 5x + 2a
Divisor = x - a
x - a = 0
x = a
Substituting x in p(x)
p(x) = x³ – ax²– 5x + 2a
= a³ – a(a)²– 5(a) + 2a
= a³ – a³ – 5a + 2a
= -5a + 2a
= -3a
Remainder = -3a
Answered by
0
Answer:
According to remainder theorem if p(x) divided by x-a then remainder is equal to p(a).
Put value of x is equal to a.
So remainder is equal to:
p(a) = a^3 - a*a^2 + 6 - a
p(a) = a^3 - a^3 + 6 - a
p(a) = 6 - a.
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