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flynger

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A member registered Jan 01, 2024 · View creator page →

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(2 edits)

Fun one!

Solution using only elementary school math:

Step 1 Notice the pattern. Enter in small inputs and see if you can spot what the game is doing to your input and what the grid represents.
Step 2 The first column corresponds to factors of the input. The other columns seem to be doing something slightly different, however...
Step 3 The arrows are pointing between the numbers and not directly at them... Maybe something is being changed about our answer.
Step 4 After inputting something like 9, realize that the arrow just adds a 0 where its pointing when calculating the factors for that column. This is consistent with the first column.
Step 5 So we need a number like abc, such that 0abc, a0bc, ab0c, abc0 are divisible by 1-9. We still don't know how long the answer is, but we can still go forward.
Step 6 Recall the divisibility rules for 1-9. 1,2,3,4,6 are factors if 5,7,8,9 are factors.
Step 7 A number ending in 000 is a multiple of 1000, and is always divisible by 5 and 8.
Step 8 To make 7 and 9 a factor, we need to determine the digits at the front. Divisibility by 9 requires the digits to sum to a multiple of 9. We'd also like the digits at the front to be divisible by 7. Is there an easy expression that is clearly divisible by 7 and 9, regardless of any 0s added in between?
Step 9 Yes! A row of 9 7s as such: 777777777. Their sum is 7*9, and each digit is clearly divisible by 7. Combining the two, an answer is 777777777000. Any zero that is added anywhere will not impact our construction.
(1 edit)
Step 1 aaa
Step 2 bbb

nice