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Consider the word MALAYALAM. Whichever way you read it, from left to right or from right to left, you get the same word. Such a word is known as palindrome. Find the maximum possible number of 7-letter palindromes.
26!×7
26!×4
267
264
The first letter from the right can be chosen in 26 ways because there are 26 alphabets. Having chosen this, the second letter can be chosen in 26 ways. => The first two letters can be chosen in 26×26 ways Having chosen the first two letters, the third letter can be chosen in 26 ways. => The first three letters can be chosen in 26×26×26 ways. Having chosen the first three letters, the fourth letter can be chosen in 26 ways. => All the four letters can be chosen in (26×26×26×26)=264 ways. It implies that the maximum possible number of seven letter palindromes is because the fifth is same as the third letter; the sixth letter is the same as the second letter and seventh is same as the first letter.
By: Munesh Kumari ProfileResourcesReport error
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