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Can you make 39 using the numbers 5 4 3 2 1 in that order?

If allowed to use the factorial operator: If allowed to use the $\sqrt{x}$ operator: I couldn't find a way to do it with just + - * / %.
JS1's user avatar
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8 votes

Can you make 39 using the numbers 5 4 3 2 1 in that order?

Depending on what the meaning of division is: regular division or division rounds down
Albert.Lang's user avatar
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2 votes

General Approach to Solving Cryptarithms

As Gareth's post is close to unbeatable and I think it would be nice to have one authoritative comprehensive answer, this cw is for donations which Gareth may or may not choose to incorporate in his ...
4 votes

General Approach to Solving Cryptarithms

Unless you count things like "use a computer to just try all the possibilities", I don't think there's any really systematic approach. But here are some things I do when solving cryptarithms....
Gareth McCaughan's user avatar
3 votes

Fill the triangular grid using the digits 1-9 subject to the constraints provided

Gave it a try in "hard mode", where the two knowledge-ish diagonals (MCCCXCVIII and Fahrenheit) are not used in the solving process. It turns out that it is indeed possible to find the ...
Bubbler's user avatar
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5 votes

Fill the triangular grid using the digits 1-9 subject to the constraints provided

Solution: Solving Path
Lukas Rotter's user avatar
24 votes
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Are you radical enough to solve this SURDOKU?

Surd-lution (sorry :P): To start: Now the step by step: 1: 2: 3: 4: 5: 6:
Beastly Gerbil's user avatar
14 votes
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Fill the grid subject to product, sum and knight move constraints

Bubbler's user avatar
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4 votes
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Radioactive rocks and an unusual track

Lucenaposition's user avatar
4 votes

Fill the grid subject to product, sum and knight move constraints

You can solve the problem via integer linear programming as follows. For $i,j\in\{1,\dots,5\}$ and $k\in\{1,\dots,20\}$, let binary decision variable $x_{ijk}$ indicate whether cell $(i,j)$ takes ...
RobPratt's user avatar
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7 votes

Fill the grid subject to product, sum and knight move constraints

First find a place for 19: Then for 17: Then for 18: For 11, 12, 13: For 14, 15, 16: Continuing: The completed grid:
Daniel Mathias's user avatar
7 votes
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Why did the general choose this as the exact time of attack?

I think he wanted to attack at: If we were to put that time on an analog clock: I'm not entirely satisfied with this answer, but I feel like I'm on the right trail...
DqwertyC's user avatar
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