What approach should be taken to solve these two questions?

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The discussion revolves around two questions posed by the original poster (OP). The first question's answer appears straightforward, as it relates to the observation that the last number in the first two rows is the average of the first three. However, there's uncertainty about whether this solution is too simplistic or if deeper reasoning is required. The second question remains unclear to the participants, with one noting a specific pattern in the second figure where certain elements add up to 13. It is also highlighted that the two figures presented are separate, which clarifies the OP's solution to the first problem. Overall, participants are seeking further insights and validation of their observations.
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What are people's opinion on these two questions?

The obvious answer for the first question (5) seems too simple, as it merely stems from the observation that the last number in the first two rows happen to be the average of the first three. I'm not sure if the real solution is this easy though.. or maybe I'm just thinking too much.

The second question, I have absolutely no idea about.

Any comments, suggestions, etc, are appreciated.
 
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All I've noticed so far is that in the second figure, for some reason the top row, second column, and first diagonal from the top each adds to 13.
 
In both figures the top square adds to 21 2+7+9+3=9+4+6+2
The left figure bottom square 3+7+6+6 adds to 22.
The right bottom square with the given numbers 2+7+2 adds to 11.
Subtracting the 5 from the sum in the first figure yields 17.
Subtracting 3 from 11 yields 8.
9 would work as an answer using this logic.
mathal
 
Last edited:
I also got
9
But I got it through this method:
If you separate the image into 4 triangles, consisting of the numbers 7,5,4; 5,9,2; 6,6,4; and 3,4,?; you will notice that the complete triangles add up to 16 in each case, continuing on that idea, logically, the missing number is 9.

I just noticed that the two pictures are separate, and that the OP's solution to the first problem makes more sense.
 
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