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If x = yz , y = zx and z = xy , then

(a) \(\frac{xy}{z} = 1\)

(b) xyz = 1 

(c) x + y + z = 1 

(d) xz = y

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(b) xyz = 1

z = xy = (yz)y              ( x = yz

= yzy = (zx)zy = zxyz   ( y = zx

∴ z1 = zxyz  ⇒  xyz = 1

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