SOLUTION: how many different arrangements or words can be formed from each of the following words , a. joy b. too c. theorem d. probability
Algebra.Com
Question 574730: how many different arrangements or words can be formed from each of the following words , a. joy b. too c. theorem d. probability
Answer by ad_alta(240) (Show Source): You can put this solution on YOUR website!
For "joy" we have three distinct letters to choose from, and the term "arrangement" seems to imply we can only use each letter once. Therefore we get 3!=3*2*1=6 arrangements/words. The others are 3!/2=3 (since a letter is repeated), 7!/2=2520, and 11!/(2*2)=9979200 respectively.
RELATED QUESTIONS
How many different four-letter words can be formed from the letters: a,b,c,d,e,f, and g... (answered by edjones)
How many different 10 letter words (real or imaginary) can be formed from the following... (answered by dabanfield)
How many different 10-letter words (real or imaginary) can be formed from the following... (answered by JulietG)
How many different 10-letter words (real or imaginary) can be formed (answered by ikleyn)
How many different 10 letter words (real or imaginary) can be formed from the following... (answered by Fombitz)
How many six-letter "words" can be formed from the letters A, B, C, D, E, F, if each... (answered by stanbon)
How many different “words” can be formed by using all the letters of each of the... (answered by ikleyn)
contest consists of finding all of the code words that can be formed from the letters in... (answered by math_tutor2020,ikleyn,greenestamps)
How many different 10-letter words (real or imaginary) can be formed from the following... (answered by Edwin McCravy)