How many different 5 letter arrangements are there in the word moose?

2.	How many different 5-letter arrangements are there of the letters in the word moose?	Explanation Permutation: 5P5/2! The o repeats twice. =(5•4•3•2•1)/(2•1) = 120/2 = 60
Choose: 120 60 30 20

How many different arrangements of 5 letters can be made from the 26 letters of the alphabet?

Using the 26 English letters, the number of 5-letter words that can be made if the letters are distinct is determined as follows: 26P5=26×25×24×23×22=7893600 different words.

How many arrangements are there using all letters of the word teeth?

30 different orders
We can arrange the letters in the word TOOTH in 30 different orders.

How many different arrangements are there of the letters of the word numbers?

Geoff K. 7! , which is 5040.

How many possible combinations of 5 letter words are there?

Case (1) If the repetition of letters are allowed than different combinations can be formed by 5 letters. so for every letter in 5 letter word we have 26 options (Alphabets =26) of picking letters then the possible combination is 26 x 26 x 26 x 26 x 26 (for 5 letters) so the answer is 11881,376

How do you calculate the number of possible combinations of letters?

Start by just two letters: if you have 26 possible first letters, and 26 possible second letters, then you have 26*26 possibilities, 26^2. The formula for this type is 26^n, where N is the number of letters. Alternatively if you want to avoid repetition of symbols, then when you select the first letter, you will “remove” it from the next sound.

How many different passwords can be made with 26 letters?

A password consists of three digits, 0 through 9, followed by three letters from an alphabet having 26 letters. If repetition of the digits is allowed, but repetition of the letters is not allowed, determine the number of different passwords that can be made. Explanation 10•10•10•26•25•24 =15,6000,000. 9.

How many letters are in a license plate?

License plates are formed using four letters followed by a three-digit number without repetition of either letters or digits. Zero may be chosen as the first digit of the number. How many license plates can be formed under this pattern?