If x³-ax²+6x-a is divided by (x-a), then the remainder is
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Answered by
0
Answer:
Step-by-step explanation ;
Let f(x) = x³ - ax² + 6x - a
So,
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When,
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f(a) = x³ - ax² + 6x - a
=> (a)³ - a×(a)² + 6×a - a
=> a³ - a³ + 6a - a
=> 5a
Therefore,
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Remainder = 5a
Answered by
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EXPLANATION:-
let p(x)=x³-ax²+6x-a
and f(x)=x-a
Let's use remainder theorem over here :-
x-a=0
x=a
Put x=a in p(x)\,we get:-
p(a)=a³-aa²+6a-a
p(a)=a³-a³+6a-a
p(a)=5a
So the remainder will 5a
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