In how many distinct ways can the letters of the word SEEDS be arranged?

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;

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hope this !

hey there! : )

4y < -4

we need to isolate y. we can do this by simply dividing both sides by 4.

4y ÷ 4 > -4 ÷ 4

simplify.

y > -1

5 - y > 0

once again, we need to isolate y, so we can start off by subtracting 5 from both sides.

5 - y - 5 > 0 - 5

simplify.

-y > -5

divide both sides by -1.

** remember that when dividing any side by a negative, you must switch the sign! **

-y ÷ -1 < -5 ÷ -1

simplify.

y < 5

~hope i ! ~