Why Is Zero Divided By Zero Not One at Connor Alexander blog

Why Is Zero Divided By Zero Not One. It is the result of fair sharing. Why some people say it's 0: A number that is divided by zero has not been divided at all. Division is splitting into equal parts or groups. Dividing by zero is “undefined” or, to put it more impolitely, “nonsense” because it is contradictory or paradoxical. Mathematics is logical, like an intricate house of cards. Zero divided by any number is 0. If anything times zero is zero, than zero divided by anything is zero, and zero divided by zero is anything. I put to you that the true meaning of ‘any number divided by. To see why, let us look at what is meant by division: Dividing by zero is undefined. Then we have $0 = 0 \cdot y = a$, so every number. Why some people say it's 1: Suppose we can divide by $0$, so for an arbitrary number $a$ let $y = a/0$ for some number. A number divided by itself is 1.

Why any number divided by 0 always gives infinity ever wondered? YouTube
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Dividing by zero is undefined. It is the result of fair sharing. Dividing by zero is “undefined” or, to put it more impolitely, “nonsense” because it is contradictory or paradoxical. A number divided by itself is 1. A number that is divided by zero has not been divided at all. Mathematics is logical, like an intricate house of cards. Then we have $0 = 0 \cdot y = a$, so every number. If anything times zero is zero, than zero divided by anything is zero, and zero divided by zero is anything. Zero divided by any number is 0. I put to you that the true meaning of ‘any number divided by.

Why any number divided by 0 always gives infinity ever wondered? YouTube

Why Is Zero Divided By Zero Not One Suppose we can divide by $0$, so for an arbitrary number $a$ let $y = a/0$ for some number. A number divided by itself is 1. It is the result of fair sharing. If anything times zero is zero, than zero divided by anything is zero, and zero divided by zero is anything. Mathematics is logical, like an intricate house of cards. Why some people say it's 0: Division is splitting into equal parts or groups. Dividing by zero is undefined. Then we have $0 = 0 \cdot y = a$, so every number. I put to you that the true meaning of ‘any number divided by. Suppose we can divide by $0$, so for an arbitrary number $a$ let $y = a/0$ for some number. Zero divided by any number is 0. To see why, let us look at what is meant by division: Why some people say it's 1: Dividing by zero is “undefined” or, to put it more impolitely, “nonsense” because it is contradictory or paradoxical. A number that is divided by zero has not been divided at all.

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