Evaluate (x^a+b/ x^c)^a-b . (x^b+c/ x^a)^b-c . (x^c+a/ x^b)^c-a || Indices Doubt.

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Simplify (x^a+b/x^c)^a-b (x^b+c/x^a)^b-c (x^c+a/x^b)^c-a Simplify (x^a+b/x^c)^a-b (x^b+c/x^a)^b-c (x^c+a/x^b)^c-a
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Simplify: `(x^b/x^c)^axx(x^c/x^a)^bxx(x^a/x^b)^c` Simplify: `(x^b/x^c)^axx(x^c/x^a)^bxx(x^a/x^b)^c`
| (x^b/x^c)^b+c-a·(x^c/x^a)^c+a-b·(x^a/x^b)^a+b-c | | (x^b/x^c)^b+c-a·(x^c/x^a)^c+a-b·(x^a/x^b)^a+b-c |
Q. (x^b/x^c)^b+c-a(x^c/x^a)^c+a-b (x^a/x^b)a+b-c equals ..... Q. (x^b/x^c)^b+c-a(x^c/x^a)^c+a-b (x^a/x^b)a+b-c equals .....
Indices/SEE Problem/If a^x = bc, b^y = ca and c^z = ab, prove that xyz = x+y+z+2 Indices/SEE Problem/If a^x = bc, b^y = ca and c^z = ab, prove that xyz = x+y+z+2
Indices - Exponents - Simplify: (x^a/x^b )^(a+b) (x^b/x^c )^(b+c) (x^c/x^a )^(c+a) Indices - Exponents - Simplify: (x^a/x^b )^(a+b) (x^b/x^c )^(b+c) (x^c/x^a )^(c+a)
Simplify: `(x^a/x^(-b))^(a-b)xx(x^b/x^(-c))^(b-c)xx(x^c/x^(-a))^(c-a)` Simplify: `(x^a/x^(-b))^(a-b)xx(x^b/x^(-c))^(b-c)xx(x^c/x^(-a))^(c-a)`