TakahiroMaeda

I see, you have solved your own question. Why did you post the answer after the question?

This is a form of something called indeterminate because if you replace 1, 0, and
infinity by functions the limits of which are 1, 0, and infinity as 
x -> 0, then the limit of the compound function does not exist, in the 
sense that the limit depends on which functions you choose. 

Indeed, Cupcakes are most delicious.

I actually give you kudos for asking the same crappy question differently.

Okay.....

Ieda bakes... 73 Cupcakes.

Melody eats 5.

$${\mathtt{73}}{\mathtt{\,-\,}}{\mathtt{5}} = {\mathtt{68}}$$

So Ieda is left with 68 Cupcakes now.

Now you say that, Ieda then divides them into 13 containers equally...? Okay... 

So... Providing it must be equal in all containers, you will have some leftovers.

$${\frac{{\mathtt{73}}}{{\mathtt{13}}}} = {\mathtt{5.615\: \!384\: \!615\: \!384\: \!615\: \!4}}$$

So.... Now rounding that to the last full number... 5 Cupcakes per Container.

So... $${\mathtt{5}}{\mathtt{\,\times\,}}{\mathtt{13}} = {\mathtt{65}}$$

So Ieda has 65 cupcakes that is packed away equally. And we have 3 left.

.....More for Melody to eat....

$${\mathtt{4\,587\,878\,788}}{\mathtt{\,\times\,}}{\mathtt{453\,453}} = {\mathtt{2\,080\,387\,400\,054\,964}}$$

Do you wish for it to be Exact or Approximate?

You are going to need to state what T is.

I vote for all problems that are posted on this site, goes through a 1+1 and 2+2 Captcha. I mean... Seriously.....