Can this be proven, or I have to eat it as it is?
\[\huge\color{blue}{ \frac{0}{0}=undefined } \] perhaps, \[\huge\color{blue}{ \frac{0}{0}=0 } \] why not?
undefined
I know it's undefined, but I am asking why isn't it equal to zero?
because zero can go infinite times into any number since zero is nothing. nothing can go into nothing infinite times.
oh, limit-wise (if it makes sense to say this)
Can this be proven, or I have to eat it as it is? <---- I'd put ketchup on it first
LoL, what if it's a cake, then I should still put ketchup on it?
no, use mustard.
No, for real, is it not provable so to speak, I have to accept it as a rule, right?
And mustard with cake? Eww!
then mayonnaise
If you eat cake with mayonnaise, feel bad.
math has it "fallacies" and quirks, and those are usually called "Extraneous" and this just happen to be one I mean the same can be said about say \(\bf 2^0=1\qquad 1,000,000^0=1\qquad 0^0=1?\qquad 0^0=0?\)
0^0 = undefined
but the logical part would say of course, that should be 0
you are disproving that 0^0=0 based on x^0=1?
Whatever....
hehe, just get some ketchup and some whip cream too, if it's a pastry, use the whip cream, otherwise use the ketchup =)
I just ate my birthday cake; 17, and not in the mood for ketchup right now.
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