The HCF of a^m + b^m and a^n - b^n , where m is odd positive integer and n is even positive integer is ??
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Given:
a^m + b^m and a^n - b^n.
To find:
HCF of a^m + b^m and a^n - b^n
Solution:
1) In a^m + b^m where m in odd integer so the expression must have the factor a+b.
2) In a^n - b^n where n is even integer so the expression must have the factor a+b and a-b.
3) As per the above steps the common factor is a+b
Hence, HCF of a^m + b^m and a^n - b^n is a+b
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