Solve Prof. John Mentriffe's Triangle Puzzle

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A recent discussion highlights a puzzling theory proposed by MIT professor John Mentriffe that challenges traditional concepts of area in geometry, particularly regarding right-angled triangles. The theory suggests that the area of shapes can appear altered due to optical illusions, as demonstrated by a specific example involving two triangles with different slopes. Participants in the discussion noted that these triangles, while visually similar, have distinct side ratios, leading to the conclusion that the perceived differences in area are a result of our visual perception rather than actual geometric properties. The conversation emphasizes the impact of optical illusions on our understanding of geometric principles and the implications for calculations in motion and design within the universe.
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INTERESTING PUZZLE ANY ANSWER?
Please find solution.

We have learned from our childhood that area of an entire body (triangle, circle, rectangle etc) is equal to the sum of area of the parts it contains... and even if these parts are arranged differently, the area remains unchanged... but this mail challenges this fact... Do let me know if you get an answer for this one...

Here's a puzzling new discovery:
Recently a professor in MIT has put a new theory on right-angled triangles that has challenged some accepted norms in Geometry. This theory, Prof. John Mentriffe says, will revolutionize area in mathematics that deals with calculation of motion objects in space and design of the Universe.
 

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oh i see it, they are not triangles. both the small triangles have different slopes. one triangle has a side ratio of 2:3 and another 8:3
 
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