Added: 1 year ago
From: ReverendFlatus
Views: 8,484
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  • I LIKE THIS...

  • 10/10 go to the top of the class.

  • Despite appearances, the top object isn't triangle, and so there is no paradox that needs to be resolved.

    (If it were a triangle, then the red and green triangles would be similar, and so the ratios of their corresponding legs would be the same - but they're not.)

  • @VeryEvilPettingZoo three sides, right angle = right angle triangle

  • @afee65203

    For the top triangle: If the grid is as it seems (congruent squares sharing verticies with neighbors), and if the edges of the triangles go through the points (verticies of the squares) that they seem to, then my post's reasoning was correct; despite appearances, the hypotenuse cannot be a straight line.

    If those assumptions are wrong, then the top object might be a triangle, but also our inferences about what the grid "tells us" become suspect, thus removing the seeming conundrum.

  • Comment removed

  • @VeryEvilPettingZoo if it isnt a triangle what is it?? certainly doesnt look like a square etc. and no it isnt just an irregular polygon.. silly.. "A triangle is one of the basic shapes of geometry: a polygon with three corners or vertices and three sides or edges which are line segments." PS i love beverages

  • @afee65203

    Triangles have 3 line segments. As I've shown, assuming the grid is as it appears, the "hypotenuse" is in fact *not* a line segment. Thus it has at least 4 distinct line segments. You're arguing that a demonstrably 4+ sided polygon should be called a triangle. And that *is* silly.

    Either the the grid & interesction points are misleading (in which there's no conundrum to resolve), or they're as they appear, in which case it's a **FACT** that the "hypotenuse" isn't a line segment.

  • @VeryEvilPettingZoo im still right. im always right.

  • @VeryEvilPettingZoo actually they are both triangles its just that the gradients are different but your eyes percieve tham as the same and thats waht causes the missing hole

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