How many different $4$ letter words can you create from the characters of "parallelogram"? 
How many different 4 letter words can you create from the characters of parallelogram?

I have absolutely no idea where to start on this one. Can someone please point me in the correct direction? 
Thanks!
EDIT:
This is what I have so far
$$\begin{align}
&\text{Case 1: }\binom{2}{1}*\binom{4}{3}*\binom{7}{3} = 280 \\
&\text{Case 2: }\binom{3}{2}*\binom{4}{2} = 18\\
&\text{Case 3: }\binom{3}{1}*\binom{7}{2} = 63\\
&\text{Case 4: }\binom{8}{4} = 70\\
\end{align}$$
So the answer I get is $431$. Would this be correct?
 A: There are $13$ letters in parallelogram. If they were all different, the number of $4$-letter "words" would be $13\times12\times11\times10$ --- can you see why? 
But of course the $13$ letters are not all different. So you have to look at all the words that use the letter "a" once, and treat them specially; also, all the words that use "a" twice and three times, and similarly for "r", and for "l". 
You asked for a start --- does this get you started?
A: The following is a little ugly. Note that we have $3$ l's, $3$ a's, 2 r's, and $5$ singleton letters. 
Divide into cases:
(i) If we will use $3$ l's, their locations can be chosen in $\binom{4}{1}$ ways, and the remaining letter can be chosen in $\binom{7}{1}$ ways, for a total of $\binom{4}{1}\binom{7}{1}$. 
There are also $\binom{4}{1}\binom{7}{1}$ words with $3$ a's. 
Or else we could have said the tripled letter can be chosen in $\binom{2}{1}$ ways. for each choice, where it goes can be chosen in $\binom{4}{3}$ ways, and then the remaining slot can be filled in $\dots$.  
(ii) If the word will have $2$ doubled letters, the types of the letters can be chosen in $\binom{3}{2}$ ways. For each of these ways, the places where the earlier (in the alphabet) of the chosen letters go can be chosen in $\binom{4}{2}$ ways.
(iii) If the word will have exactly $1$ doubled letter, that letter can be chosen in $\binom{3}{1}$ ways. Continue.
(iv) If the word is to have no repeated letter, we have a simple situation, an alphabet of $8$ letters. 
