Answer:
30 Ways
Step-by-step explanation:
The word SEEDS has 5 letters.
There are 3 different (distinguishable) letters. Respectively there are two identical letters S and two identical letters E.
Following to the logic of the n 2), we must divide 120 (the total number of formal permutations of 5 symbols) by (2*2) = 4.
As a result, the final formula for the number of arrangements in this case is represented below;
[tex]5! / 2 * 2 =\\120 / 4 =\\30\\\\Solution = 30 Ways[/tex]
