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4 December, 11:32

Prove:

when xz = yz then x=y if z is not equal to zero

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  1. 4 December, 11:41
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    Xz = yz

    xz - yz = 0

    x * z - y * z = 0

    (x - y) * z = 0

    So, either (x - y) = 0 or z = 0

    It is given z ≠ 0, thus (x - y) = 0

    x - y = 0

    x = y
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