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"We say that a R, a dont equal to 0, is a zero divisor if there exists b R, b dont equal to 0 such
that a · b = 0."
I got question about the defination of zero divisor. why ab=0 since a and b both are not zero? for
example:" the rings Z/n have zero divisors for some n’s. For example 2, 3 6= 0 in Z/6 but 2 · 3 =
0 in Z/6. " why? plz help me.
Solution

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We say that a R, a dont equal to 0, is a zero divisor if there ex.pdf

  • 1. "We say that a R, a dont equal to 0, is a zero divisor if there exists b R, b dont equal to 0 such that a · b = 0." I got question about the defination of zero divisor. why ab=0 since a and b both are not zero? for example:" the rings Z/n have zero divisors for some n’s. For example 2, 3 6= 0 in Z/6 but 2 · 3 = 0 in Z/6. " why? plz help me. Solution