Find the value of `(x^(a(b-c)))/(x^(b(a-c))) -: ((x^b)/(x^a))^c`

For any positive real number x, find the value of ((x^(a))/(x^(b)))^(a+b)x((x^(b))/(x^(c)))^(b+c)x((x^(c))/(x^(a)))^(c+a)

Show that: (x^(a(b-c)))/(x^(b(a-c)))-:((x^(b))/(x^(a)))^(c)=1((x^(a+b))(x^(b+c))^(2)(x^(c+a))^(2))/((x^(a)x^(b)x^(c))^(4))=1

Show that : (x^(a(b-c)))/(x^(b(a-c)))*(x^(b))/(x^(a)))^(c)=1((x^(a+b))^(2)(x^(b+c))(x^(c+a))^(2))/((x^(a)x^(b)x^(c))^(4))=1

The value of ((x^(a))/(x^(b)))^(a+b) xx ((x^(b))/(x^(c)))^(b+c) xx ((x^(c))/(x^(a)))^(c + a) is equal to

The following steps are involved in finding the value of ((x^a)/(x^b))((x^b)/(x^c))((x^c)/(x^a)) . Arrange them in sequential order. (A) x^0=1 (B) x^(a-b+b-c+c-a) (C) ((x^a)/(x^b))((x^b)/(x^c))((x^c)/(x^a))=x^(a-b).x^(b-c).x^(c-a)

If a+b+c=0 , then find the value of (x^(a))^(3)/(x^(-3b)x^(-3c))