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The page number of a book required 1995 numbers. How many pages were there?

2024-09-20 23:50
1 answer

Assuming that the book had n pages, the page number of the book should be a sequence of n numbers. Since the page number needed to satisfy 1995 numbers, the page number of the book must contain at least 1995-1=1994 numbers. Next, we need to determine the smallest number in the page number. We can sort the numbers from 1 to 1994 and find the smallest number in the page. According to the sequence of numbers, the smallest number in the page number is 4. Therefore, the page number of the book contained four numbers: Page number = 4 2 9 5 Substituting these four numbers into the 1995 numbers, we get: 1995 = 4 * 2 * 9 * 5 = 720 * 5 = 3600 Therefore, the book had a total of 3600 pages.

The page number of a book required 1995 numbers. How many pages were there?
1 answer
2024-09-11 06:45
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1 answer
2024-09-08 20:59
This problem could be solved through mathematical methods. Assuming that the novel has $n$pages, then each page has $p$numbers, where $1'le p 'le n$. According to the page number of...
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1 answer
2024-09-11 15:35
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1 answer
2024-09-19 23:58
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1 answer
2024-09-14 03:11
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1 answer
2024-09-18 14:25
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1 answer
2024-09-16 00:26
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1 answer
2024-09-18 14:11
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1 answer
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1 answer
2024-09-11 15:37
The numbers needed to paginate a book with 200 pages are: 200 pages/number per page (for example, 1 page = 1 number) = 100 numbers Therefore, a book with 200...
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