Show that x+a is a factor of x^+a^ for any odd +ve integer n.
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Answer:
done!!!
Step-by-step explanation:
it is easy
for verification , take n as 1,3 and you will observe that it is correct
example
x^1+a^1 is x+a that can be divided by x+a giving remainder zero and quotient 1
similarly x^3+a^3 is (x+a)(x^2+a^2-ax)
so it can be completely divided by x+a giving quotient (x^2+a^2-ax)
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