No, it is not possible to divide 0 by 0. The result is undefined.
Why 0/0 is Undefined
Division can be thought of as the inverse operation of multiplication. When we ask what 6/3 is, we're really asking "What number, when multiplied by 3, equals 6?" The answer is 2, because 2 * 3 = 6.
Now, consider 0/0. We're asking "What number, when multiplied by 0, equals 0?" The problem is that any number multiplied by 0 equals 0. So, is 0/0 equal to 1? 5? 100? There's no single, unique answer.
Because there's no unique solution, 0/0 is considered undefined in mathematics. It doesn't have a meaningful value.
Indeterminate Form
In calculus, 0/0 is considered an indeterminate form. This means that when evaluating limits, an expression that approaches 0/0 requires further investigation to determine its true value (or whether it exists at all). L'Hôpital's Rule is often used to evaluate such limits. However, even in the context of limits, 0/0 itself remains undefined. It simply signals the need for a different approach to solve the problem.
