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\[ \frac{1}{1+a^{(n-m)}} + \frac{1}{1+a^{(m-n)}} = \ ? \]

  • A.0
  • B.1/2
  • C.1
  • D.\( a^{(m+n)} \)

Answer: C

\(\frac{1}{1+a^{(n-m)}}+\frac{1}{1+a^{(m-n)}} \)

\(= \frac{1}{(1+\frac{an}{am})}+\frac{1}{(1+\frac{am}{an})} \)

\(= \frac{am}{(am+an)}+\frac{an}{(am+an)} \)

\(= \frac{(am+an)}{(am+an)} \)

\(= 1\)

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