No! You should know what ∞0equalsAlso, is ∞0 indeterminate?
0No! You should know what ∞0equals
Here are mine.what about the others though?
If that is the case for real numbers. then 0⋅∞=1 Does anyone really want that?One way to think about [MATH]\infty[/MATH] is the projectively extended reals.
In that system, [MATH]\infty[/MATH] is defined as [MATH]\infty = \dfrac{1}{0}.[/MATH]
Actually it does not.If that is the case for real numbers. then 0⋅∞=1 Does anyone really want that?