simpify (x^m+n)^2×(2^n+p)^2×(x^p+m)
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Answer: (x^m+n)^2(p+2^n)^2(x^p+m)
Step-by-step explanation:
So we have to simplify (x^m+n)^2×(2^n+p)^2×(x^p+m).
1. (x^m+n)^2(2^n+p)^2(x^p+m)
2{Apply exponent rule: a^m b^m=(ab)^m, assuming a\ge 0, b\ge 0 (x^m+n)^2(p+2^n)^2=((x^m+n)(p+2^n))^2
=((x^m+n)(p+2^n))^2(x^p+m)
=(x^m+n)(p+2^n))^2(x^p+m)
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