If a = cz, b = ax and c = by, prove that xyz = 1.
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Given,
a = cz, b = ax and c = by
Substituting value of c in a = cz we get,
⇒ a = (by)z = byz
Substituting value of b in above equation we get,
⇒ a = (ax)yz⇒ a = axyz
∴ xyz = 1.
Hence, proved that xyz = 1.
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If a = xyp - 1, b = xyq - 1 and c = xyr - 1, prove that
aq - r.br - p.cp - q = 1.