Question

$x^{ \frac{a - b}{ab} } \times x^{ \frac{b - c}{bc} } \times x ^{ \frac{c - a}{ca} } = 1$
But How???
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Answer 1

Answer:

Thus proved!

Step-by-step explanation:

Hey mate, here's your solution:

$x^{a-b/ab}\ * x^{b-c/bc} \ * x^{c-a/ca}$

=$x^{(a-b/ab)+(b-c/bc)+(c-a/ca)\\\\}$

(as $x^{m} \ + x^{n} \ +x^{o}=x^{m+n+o}$)

=$x^{(a-b)c+(b-c)a+(c-a)b/abc}$

=$x^{(ac-bc+ab-ac+bc-ab/abc)}$

=$x^{(0/abc)}$

=$x^{0} =1$=RHS

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