Question

((x ^ m)/(x ^ n)) ^ (m + n) * ((x ^ n)/(x ^ 1)) ^ (n + 1) * ((x ^ 1)/(x ^ m)) ^ (1 + m) =​

Answer 1

Answer:

1

Step-by-step explanation:

((x ^ m)/(x ^ n)) ^ (m + n) * ((x ^ n)/(x ^ 1)) ^ (n + 1) * ((x ^ 1)/(x ^ m)) ^ (1 + m)

=(x^m-n)^(m+n)×(x^n-l)^(n+l)×(x^l-m)^(l+m)

=x^m^2 -n^2 × x^n^2 - l^2 × x^l^2 - m^2

=x^m^2 -n^2+n^2 - l^2+l^2 - m^2

=x^0

=1