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These notes discuss why we cannot divide by 0. The short answer is that 0 has no multiplicative inverse, and any attempt to define a real number as the multiplicative inverse of 0 would result in the contradiction 0 = 1.
Division by zero. Egor Shavanov Alexandrovich. sa.science.account@yandex.ru. English version. g in something. For example, dividing 12 by 4 (that is, 12 / 4) is finding out how many fours . an fit into 12. The answer in this example is 3, so there are th. ee fours in. 12 / 4 = 3. Makes sense.
10 gru 2018 · 0/n = 0 for all non-zero numbers n. You get into the tricky realms when you try to divide by zero itself. It's not true that a number divided by 0 is always undefined. It depends on the problem. I'm going to give you an example from calculus where the number 0/0 is defined.
It has been developed to test your child’s existing knowledge of division skills and concepts and to give you an indication of the lesson where you should begin to work with your child. What You Need. • Division Pre-Test and Answer Key.
That is why division by zero is said to be an undefined—we cannot define a sensible answer. You can, however, divide zero by any number (except zero). The answer is always zero.
They said anything divided by zero is zero. Do you believe that? Yes. Why? Because I believe what the school says. [Reys & Grouws, 1975, p 602] Zero is a digit (0) which has face value but no place or total value [Wheeler, Feghali, 1983, p 151] If 0 "means the total absence of quantity," we cannot expect it to obey all the ordinary laws.
In this paper, we will give some clear evidences of the reality of the division by zero z/0 = 0 with a fundamental algebraic theorem, and physical and geometrical examples; that is, 1) a field … Expand
