How many 2-digit prime numbers are palindromes?
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Can somebody help me find solutions to this question?
Anagram Cracker!!
Anagrams are problems related to shuffled letters which are needed to be arranged and made into perfect meaningful sentences without repeating the letters (letters can be used only once).
Here are some anagrams which you need to crack:
1) tuteauaewribeifslh
2) geaperioitrdspawsagnhabineod
3) enaednenetorfyimrw
Remember to arrange and make a meaningful sentence (one sentence from each group of letters), not single word. If you are able to solve this anagrams please inform me the answers as well as how you found the solutions to the anagrams.
Details and assumptions:
Example:
"My name is Anil" can be written in the form of group of letters as:
meailaysmnni
A two-digit palindrome is always divisible by 1 1 . The first digit and second digit must be the same: 1 0 a + a = 1 1 a where 0 < a < 1 0 is an integer.
All two-digit palindromes greater than 1 1 cannot be prime as they have 1 1 as a factor. Therefore, there can only be one number that is both a two-digit palindrome and a prime number: 1 1 .
It has to be a multiple of 1 1 to satisfy the condition But if it is a multiple of 1 1 , it will not be prime, unless it is 1 1 itself
Only 11 is a palprime. All other palindromes are divisible by 11 itself.
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There is only 1 two-digit palindrome = 1 1