Given Condition Indices x = y^z y = z^x z = x^y Prove that xyz= 1
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Answer:Given,
X=Y^Z -(1)
Y=Z^X -(2)
Z=X^Y -(3)
Using (2) on (1),
X=Z^XZ
Again, using (3)
X=X^XYZ
According the laws of indices,
(A^B=A^C
then, B=C)
So, XYZ=1.
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