Can anyone here divide by zero?

Answer 1

Of course they can but they wont get the correct answer

Answer 2

You can not divide by Zero Becasue it is undefined.

When division is explained at the elementary level, it is often considered as a description of dividing a set of objects into equal parts. As an example, if you have 10 blocks, and you make subsets of 5 blocks, then you have created 2 equal sets. This would be a demonstration that \textstyle\frac{10}{5} = 2. The divisor is the number of blocks in each set. The result of division answers the question, "If I have equal sets of 5, how many of those sets will combine to make a set of 10?"

We can apply this to show the problems of dividing by zero. It is not meaningful for us to ask, "If I have equal sets of 0, how many of those sets will combine to give me a set of 10?", because adding many sets of zero will never amount to 10. Therefore, as far as elementary arithmetic is concerned, division by zero cannot be defined.

Another method of describing division is a repeated subtraction, e.g., to divide 13 by 5, we can subtract 5 two times, which leaves a remainder of 3. The divisor is subtracted until the remainder is less than the divisor. The result is often reported as, remainder 3. But in the case of zero, repeated subtraction of zero will never yield a remainder less than or equal to zero, so dividing by zero is not defined. Dividing by zero by repeated subtraction results in a series of subtractions that never ends.

It is INFINITY

Answer 3

sure. 12 divided by 0 equals ? I guess not.

Answer 4

any thing divided by zero is positive infinity

Answer 5

YES

Answer 6

yes.

Answer 7

not yet