assuming that x is a positive real number and a b c are rational numbe

1.	assuming that x is a positive real number and a b c are rational numbers show that (x^b/x^c)^a(x^c/x^a)^b(x^a/x^b)^c=1
Answer» ong>Answer: ASSUMING that X is a positive real NUMBER and a B c are rational numbers show that (x^b/x^c)^a(x^c/x^a)^b(x^a/x^b)^c=1 Step-by-step explanation: assuming that x is a positive real number and a b c are rational numbers show that (x^b/x^c)^a(x^c/x^a)^b(x^a/x^b)^c=1

assuming that x is a positive real number and a b c are rational numbers show that (x^b/x^c)^a(x^c/x^a)^b(x^a/x^b)^c=1

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ong>Answer:

ASSUMING that X is a positive real NUMBER and a B c are rational numbers show that (x^b/x^c)^a(x^c/x^a)^b(x^a/x^b)^c=1

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assuming that x is a positive real number and a b c are rational numbers show that (x^b/x^c)^a(x^c/x^a)^b(x^a/x^b)^c=1

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assuming that x is a positive real number and a b c are rational numbers show that (x^b/x^c)^a(x^c/x^a)^b(x^a/x^b)^c=1​

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assuming that x is a positive real number and a b c are rational numbers show that (x^b/x^c)^a(x^c/x^a)^b(x^a/x^b)^c=1