Difference between revisions of "Joe wants to find all the four-letter words that begin and end with the same letter. How many combinations of letters satisfy this property?"

(Created page with "There are <math>26</math> choices for the first letter, <math>26</math> for the second, and <math>26</math> for the third. The last letter is determined by the first letter. T...")
 
(added deletion request)
 
Line 1: Line 1:
 
There are <math>26</math> choices for the first letter, <math>26</math> for the second, and <math>26</math> for the third. The last letter is determined by the first letter. Thus, there are <math>26^3 = \boxed{17576}</math> such combinations.
 
There are <math>26</math> choices for the first letter, <math>26</math> for the second, and <math>26</math> for the third. The last letter is determined by the first letter. Thus, there are <math>26^3 = \boxed{17576}</math> such combinations.
 +
{{delete|long title}}

Latest revision as of 15:16, 30 October 2024

There are $26$ choices for the first letter, $26$ for the second, and $26$ for the third. The last letter is determined by the first letter. Thus, there are $26^3 = \boxed{17576}$ such combinations.

This article has been proposed for deletion. The reason given is: long title.

Sysops: Before deleting this article, please check the article discussion pages and history.