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It's a hard puzzle, can you find the missing number?

Can you find the missing number?

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closed as off-topic by Deusovi Nov 30 '18 at 17:41

This question appears to be off-topic. The users who voted to close gave this specific reason:

  • "This looks like a puzzle you found elsewhere. For content you did not create yourself, proper attribution is required. If you have permission to repost this, please edit to include (at minimum) where it came from, then vote to reopen. Posts which use someone else's content without attribution are generally deleted." – Deusovi
If this question can be reworded to fit the rules in the help center, please edit the question.

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    $\begingroup$ Where is this puzzle from? It doesn't appear to be made by you and if that is the case you must endure you have permission to post it here and include the original source. $\endgroup$ – gabbo1092 Nov 30 '18 at 14:33
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I guess

56

Explanation:

Pattern seems to be left number * 4/3 * right number

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  • $\begingroup$ Thanks for answering the puzzle . Your answer is correct , but can you find another way to solve it ? $\endgroup$ – Guest Nov 30 '18 at 14:18
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    $\begingroup$ Why do you need another way to solve it? Alex's answer seems reasonable; you say it's correct; it's short and simple. What more are you looking for? $\endgroup$ – Gareth McCaughan Nov 30 '18 at 14:53
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The answer is 55.9 means 56
first box = 6*4 is 24 and 32/24 is 1.333333
second box = 12*6 is 72 and 96/72 is 1.33333
third box = 9*7 is 63 and 84/63 is 1.33333
the missing puzzle contain 56 as 3*14 is 42 and 42*1.333333 is 56

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Alternate solution:

428

because:

if you concatenate the top numbers together (64, 126, 97), then subtract the bottom numbers from that, you get 32, 30, 14... See a pattern? The difference between these is 2, 16. Logically, the next one would be 128 (16*8), so the next difference would be 14-128, or -114. This makes the final (alternate) answer 314 + 114 = 428.

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  • $\begingroup$ 97-84=13, but good effort $\endgroup$ – JMP Nov 30 '18 at 15:23
  • $\begingroup$ @JonMarkPerry whoops, I think I was a little too eager to find a pattern. $\endgroup$ – Excited Raichu Nov 30 '18 at 15:32

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