Thread: Halp - Geometry

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  1. #16
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    Quote Originally Posted by Bernard. View Post


    I dun get how to do this. If you need anything cleared I can tell you what it is if my paint writing is that bad. The numbers are angle measures.
    You can say since the center of the shape(?) U has 3 lines extending to the edges of the shape, the sides of the radii must be the same as well as the sides of all the triangles.
    Imagine a hexagon with 6 triangles basically, all the sides are the same and consist of mainly the same angle measurements
    hi

  2. #17
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    just write fuck math on it

  3. #18
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    Quote Originally Posted by TazWuzHereLowlz View Post


    You can say since the center of the shape(?) U has 3 lines extending to the edges of the shape, the sides of the radii must be the same as well as the sides of all the triangles.
    This isn't a circle :\ and not necessarily 1/2 of a hexagon.
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  4. #19
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    Angle-Side-Angle theorem or sth like that? Das some third grade shit can't remember.
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  5. #20
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    Quote Originally Posted by Bernard. View Post


    This isn't a circle :\ and not necessarily 1/2 of a hexagon.
    Just wondering, is that a PART of the problem or is that the whole problem itself? It seems like an in-completed shape.
    hi

  6. #21
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    Quote Originally Posted by TazWuzHereLowlz View Post


    Just wondering, is that a PART of the problem or is that the whole problem itself? It seems like an in-completed shape.
    That's the whole problem itself.
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  7. #22
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    Shit, I've failed geometry three times in row!
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    For HB: sin(22) = opp/hyp => HB/BU
    For BL: sin(22) = opp/hyp => BL/BU

    Therefore:
    HB/BU = BL/BU
    HB = BL

    Disclaimer, not 100% sure because one of the triangles is over 90 degrees, but I assume it'll be fine.



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  10. #24
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    Just look it up on Khan Academy and learn it. If you haven't learned this, you probably shouldn't be in your current grade of mathematics.
    I miss this stuff. I can't even find my shit on Khan anymore. Awkward.
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    you need skype for a better explainations

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