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A mathematical puzzle whose solution is heavily based on the arithmetic properties of the integers. Use with [mathematics]

0 votes

Find the value of $\bigstar$: Puzzle 3 - Substitution

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0 votes

Finni's tricky game

I think B picks: Why?
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8 votes

Professor Halfbrain and the number cycles

It is: For example:
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5 votes

Arrange numbers to 3x3 square with concentric (Addition and Difference)

Difference 1 Reasoning: Difference 2 Reasoning: Addition Reasoning:
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0 votes

The pre-alpha calculator

Any number of the form $d_1\dots d_k\pm e_1\dots e_l$ where each $d_i,e_i$ are distinct. For example $75463-1092=74371$. Similarly, replace the $\pm$ with $\times$ for more results.
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18 votes

Make 5 5 5 5 = 19

My way: and New, and added for it's simplicity:
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3 votes

First digit of 2020!

Because:
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33 votes

Make 0 0 0 0 = 8

It's different:
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5 votes

Make 6 5 4 3 = 1

I'm going to try: and:
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9 votes

Make $1,\dots,15$ using $3, 9, 9, 9$

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