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Respectively Divisible II (Posted on 2023-02-10) Difficulty: 3 of 5
The numbers 637, 638, and 639 constitute a set of three consecutive positive integers (in order) that are respectively divisible by 13, 11, and 9.

Find the first set of four consecutive positive integers (in order) that are respectively divisible by 13, 11, 9, and 7.

How about the first set of five consecutive positive integers (in order) that are respectively divisible by 13, 11, 9, 7, and 5?

  Submitted by K Sengupta    
Rating: 5.0000 (1 votes)
Solution: (Hide)
The first set of four consecutive positive integers (in order) that are respectively divisible by 13, 11, 9, and 7 is 4498, 4499, 4500, and 4501.

The first set of five consecutive positive integers (in order) that are respectively divisible by 13, 11, 9, 7, and 5 is 22516, 22517, 22518, 22519, and 22520.

For an explanation, refer to the solution submitted by Brian Smith in this location.

Comments: ( You must be logged in to post comments.)
  Subject Author Date
SolutionSolutionBrian Smith2023-02-10 10:30:53
Solutioncomputer solutionCharlie2023-02-10 10:05:51
re: Solution Part 1Dinesh Singh2023-02-10 10:02:50
Solution Part 1xdog2023-02-10 09:21:45
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