prove the degree of the polynomial (x +1)(x2 -x+x^4+1)
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Answered by
2
Answer:
Degree of the polynomial =5
Explanation:
(x+1)(x²-x+x⁴+1)
Degree of the polynomial
= Highest power of x in the
polynomial
=5
[ Since , x * x⁴ = x^5 ]
••••
Answered by
1
(x+1) (2x-x+x⁴+1)
x(2x-x+x⁴+1)+1(2x-x+x⁴+1)
2x²-x²+x^5+x+2x-x+x⁴+1
x²+x^5+2x+x⁴+1 is the polynomial
Degree is the highest power of polynomial.
So degree is 5
x(2x-x+x⁴+1)+1(2x-x+x⁴+1)
2x²-x²+x^5+x+2x-x+x⁴+1
x²+x^5+2x+x⁴+1 is the polynomial
Degree is the highest power of polynomial.
So degree is 5
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