check wheather x+1 is a factor of x3+x+x2+1
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Answered by
1
Answer:
Consider equation x3+x+x2+1....(i)
X+1=0
X= - 1
Put x= - 1 in equation (i)
(-1)3 +(-1) +(-1)2+1
-1-1+1+1
=0
Therefore x+1 is a factor of x3+x+x2+1
Answered by
1
Step-by-step explanation:
x+1 is a factor of x3+x+x2+1
so the value of x is
x+1=0, x=-1.
putting the value of x, that is x=-1.
(- 1)^3 + (-1)+(-1)^2+1
-1-1+1+1
=0
to be a factor it should be 0 .........and the value we are getting is 0 .....hence proved x+1 is a factor of x3+x+x2+1.
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