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Put 2 as the value of x in the dividend
Explanation:
The remainder theorem states that every polynomial,
For Ex - p( x )= x2+x+1
if divided by a polynomial of the form - ( x−a )
will give remainder as p(a) = (In this case) a2+a+1
Here:
p(x) = (x3−5x2+7x+3)
g(x) = (x−2)
So,
p(2) = (23−5⋅22+7⋅2+3)
= (8−20+24+3)
= 15
Remainder = 15
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