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26

The wrong book is because


16

Here is my answer:


15

Badly drawn on my mobile......


14

It looks like Explanation:


13

The solution to the nonogram: Next: And finally:


13

Completed Nonogram: Rebus decoding and final solution:


12

Gladys is visiting The full nonogram: And if we split and rearrange like this: Then


12

Obviously wrong answer ... but it amuses me and it might amuse OP too. Perhaps the book that's in the wrong place is because


10

Also, $6^2 = a^2 + c^2 $


10



10

Incidentally, this is Tents, game ID 10x10:acabc_acle_ffeckhad_e,2,2,3,0,4,1,3,1,3,1,5,0,3,1,2,2,1,3,1,2 The logic in detail:           and the rest of the grid falls into place: The final layout:


9

Final update The answer is thanks to @Deusovi himself in the comments. It did cross my mind, but I didn't find a convincing explanation, especially one that would fit the hints: Update: I think the answer is Explanation: Previous partial answer: Ideas that don't work:


8

Your hobby is We have: Explanations that I proposed, apparently aren't the intended ones, but seem worth recording:


7

Another way, with more geometric, then:


7

Glorfindel has found the answer; here is a uniqueness proof. Now And now


7

I think Therefore And


7

The 5-letter word is Cyan nonogram: Red nonogram: Both overlapping:


6

I think this works:


6

I think your hobby might be Reasoning Additional hint


4

Here is the answer drawn to scale. Analysis:


3

Well, Or potentially,


3

Here are three puzzles with $3$ visual images, each being $2\times 2$ Raven matrices: This last one is a little more unique, but quite easy like the previous ones: I cannot find such a puzzle with just $2$ visual designs. I guess it is unlikely because the more objects there are in the puzzle, the more specific the pattern. Like, I might have the sequence $...


3

Another answer, slightly simpler


3



3

I think the lantern represents and the second picture is a which represents and the third picture is All three of these things are used in the


3

No. The rectangle has an area of $75$ square units. The only other rectangle with integer sides that would have the same area would be $3*25$ (or $1*75$ technically, I guess). The rectangles you have are $3*6, 2*3, 3*2, 2*4, 4*2, 10*2$ and $9*1$. The $9*1$ needs a $9*2$ paired with it to fill those rows and prevent leaving a $1*x$ space that cannot be ...


2

My answer: More explanation as requested:


2

It can be done in Method Table


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