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Hi GOOD Morning HERE UR ANSWER!!!!!!!
Given equation is (x+3)^3=x^3-8
Expand (x+3)^3 using (a+b)^3=a^3+b^3+3a^2b+3ab^2
So, using this expand it
(x+3)^3=x^3+3^3+3×x^2×3+3×x×3^2
=x^3+27+9x^2+27x
AGAIN REPLACE in equation now
x^3+9x^2+27x+27=x^3-8
Here both side of eq has x^3 both so they got cancel.
9x^2+27x+27+8=0
9x^2+27x+35=0
AGAIN, we know that in quadratic equation the highest degree is 2
So, here the highest degree is also 2
so, it is a
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protestant:
hi ur answer completed dear
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