Find the remainder when x³-ax²+4x-a is divided by(x-a)
Answers
Answered by
3
Answer:
x-a is divided by the polynomial
By remainder theorem
x-a =0
x=a
Putting the value of x in the given polynomial
a³ -a(a²)+4(a)-a
a³-a³+4a-a
3a
Hence 3a is the remainder.
Hope it helps you!
Answered by
1
Answer: Reminder is 5a
Step-by-step explanation:
We have x ^3 −ax ^2 +6x−a
Apply remainder theorem
x−a=0
x=a
Put x=a in equation.
(a)^ 3 −a(a) ^2 +6a−a
=a^ 3 −a^ 3 +6a−a
=6a−a
=5a
Then reminder is 5a
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