What is the answer when 0 is divided by 0?

undefined
Answer: 0 divided by 0 is undefined. Thus, using both the rules given above, it is impossible to come to a conclusion when 0 is divided by 0. Hence, we give the solution as undefined.

What is the value of zero divided by 9?

By this we simply mean that there is no number which, when multiplied by 0, gives you 9. The question “what is 9 divided by 0” is simply another way of asking the question “which number, when multiplied by 0, gives you 9?” There is no such number, and therefore no answer to the question.

Why is a number divided by zero undefined?

The reason that the result of a division by zero is undefined is the fact that any attempt at a definition leads to a contradiction. r*0=a. (1) But r*0=0 for all numbers r, and so unless a=0 there is no solution of equation (1).

Can you actually divide by zero?

That’s impossible, because anything times zero has to be zero — so again, division by zero is undefined, and the situation looks pretty bleak.

Can zero be divided?

Explanation: Zero divided by any number is always 0. For example, if zero is to be divided by any number, this means 0 items are to be shared or distributed among the given number of people. So, in this case, there are no items to be shared, hence, no one will get any item.

What is the number that can be divided by 0?

Infinity is not a real number, and even if it were, it wouldn’t be the answer to dividing something by zero. There is no number that you can multiply by 0 to get a non-zero number. There is NO solution, so any non-zero number divided by 0 is undefined. 11 comments

What is the solution to divide by 0?

Direct link to CarlBiologist’s post “Infinity is not a real nu…” Infinity is not a real number, and even if it were, it wouldn’t be the answer to dividing something by zero. There is no number that you can multiply by 0 to get a non-zero number. There is NO solution, so any non-zero number divided by 0 is undefined.

Is it possible to divide by zero in a field?

In a field there is no reasonable way we can divide by zero, because one cannot have both the identities ( a / b) × b = a and c × 0 = 0 hold simultaneously if b is allowed to be zero. Note that the cancellation law depends of non-zero divisors: Proposition (Integers have no zero divisors).

What is 0/0 equal to?

One can argue that 0/0 is ​0, because 0 divided by anything is 0. Another one can argue that 0/0 is ​1, because anything divided by itself is 1. And that’s exactly the problem! Whatever we say 0/0 equals to, we contradict one crucial property of numbers or another.