Chance for picking a series of numbers (with repetition, order doesn't matter) I want to calculate the chance for the following situation:
You throw a die 5 times. How big is the chance to get the numbers "1,2,3,3,5" if the order does not matter (i.e. 12335 = 21335 =31235 etc.)?
I have 4 different solutions here, so I won't include them to make it less confusing. 
I'm thankful for suggestions!

If you already have $4$ solutions, what is it that you seek ?
There is more  than one way  to skin a cat, and i would suggest that you use the one that strikes you as simplest.
To add to the list, here's one (hopefully not already there in exact form)
favorable ways $= \dfrac{5!}{2!} = A$
total ways $= 6^5 = B$
Pr $= A/B$
