If p(x)= x³ +4x - 5 is divided by (x- 1) then the remainder is
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Answered by
1
Step-by-step explanation:
P(x)=x³+4x-5
when a polynomial of degree n is divided by
a linear polynomial the remainder is always a const.
so by division algorithm
P(x)=(x-1)q(x)+ c
x³+4x-5=(x-1)q(x)+c
when x=1
1³+4-5=(1-1)q(x)+c
0=c
so Remainder is 0 then (x-1) is a factor of P(x)
Answered by
45
Hence ,the remainder is 0
Thanks
hope its helpful
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