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| Repunit Product, Palindrome Not (Posted on 2009-09-30) |
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The pth base ten repunit and the qth base ten repunit are respectively denoted by R(p) and R(q), where each of p and q exceeds 10.
Prove that R(p)*R(q) can never be equal to a palindrome.
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Submitted by K Sengupta
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Rating: 5.0000 (1 votes)
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Solution:
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(Hide)
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Refer to the solution submitted by Steve Herman in this location, which proves that R(p)*R(q) can never be equal to a palindrome |
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