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2022 Multiple and Palindrome Puzzle (Posted on 2022-01-25) Difficulty: 3 of 5
Determine the smallest positive integer value of N such that 2022*N is a palindrome.
What is the next smallest positive integer value of N that satisfies the given conditions?

See The Solution Submitted by K Sengupta    
Rating: 4.0000 (1 votes)

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No Subject | Comment 2 of 4 |
Let's start by multiplying 2022 with N = 1:
2022 * 1 = 2022

2022 is not a palindrome, so we move on to the next value of N. Let's try N = 2:
2022 * 2 = 4044

4044 is not a palindrome either. We continue this process until we find a fnf palindrome.

Let's try N = 3:
2022 * 3 = 6066

6066 is a palindrome! Therefore, the smallest positive integer value of N that satisfies the condition is N = 3.

To find the next smallest positive integer value of N, we continue checking values after N = 3. 

Let's try N = 4:
2022 * 4 = 8088

8088 is a palindrome. Therefore, the next smallest positive integer value of N that satisfies the condition is N = 4.

In summary:

The smallest positive integer value of N such that 2022*N is a palindrome is N = 3.
The next smallest positive integer value of N that satisfies the condition is N = 4.

  Posted by bekeanloinse on 2023-07-03 02:15:03
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