How many different four-letter arrangements are possible with the letters G, A, R, D, E, N if each letter may?

Question

How many different four-letter arrangements are possible with the
letters G, A, R, D, E, N if each letter may be used only once?

Answer 1

Since all letters are unique, we want to choose 4 letters from a list, and that order matters (ARDE is different from EARD), use permutations.



By permutations, there are P(6, 4) = 6!/2! = 6 * 5 * 4 * 3 = 360 possible four-letter arrangements.



I hope this helps!

Answer 2

A- Abdullah the Butcher B- Bruiser Brody C- Chavo Guererro D- Dean Malenko E- facet F- Fritz Von Erich G- amazing George H- Harley Race I- Ivan Putski J- Jimmy Snuka ok- Kerry Von Erich L- Luna Vachon M- Medusa N- Nick Bockwinkel O- Owen Hart P- Perry Saturn Q- Queen Sharmell R- Ricky Steamboat S- Shawn Michaels T- Tony Atlas U- surprising Warrior V- Virgil W- Warlord X- X-%Y- Yokozuna Z- Zack Gowen

Answer 3

you have 6 choices for the first letter

5 for the 2nd

4 for the 3rd

3 for the 4th



6*5*4*3=360

Answer 4

Well, just randomly, I saw the scrambled version of DANGER. lol

Anyways:

1.)Drag

2.)Read

3.)Dare

4.)Rang

5.)Dear

6.)Near

7.)Gear



Well, this list can go on and on.. But it would take too long for me to think f every answer for this. XD

Hope this helped you a bit though.