What's wrong with the puzzle in this video?
I didn't understand. Do you understand what happens?
(Click the image to open the video)
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Sign up to join this communityWhat's wrong with the puzzle in this video?
I didn't understand. Do you understand what happens?
(Click the image to open the video)
Obviously, $64\neq65$. Observe the diagram below:
The slopes of the diagonals of the blue and pink pieces are each $2/5 = 0.4$, whereas the slopes of the diagonals of the green and red pieces are each $3/8 = 0.375$. Thus, while the shapes made by the top two and bottom two pieces may look like triangles, they are in fact concave quadrilaterals, which creates a thin white space between the pieces. This white space has area $1$, so the area, as expected, stays constant at $64$.