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A problem in Trigonometry (Properties of Triangles) v3

  1. May 12, 2017 #1
    1. The problem statement, all variables and given/known data

    In any triangle ABC, prove that $$a^2 b^2 c^2 \left (\sin {2A} +\sin {2B} + \sin {2C} \right) = 32 \Delta ^3$$

    Here ##\Delta ## means the area of the triangle.


    2. Relevant equations

    3. The attempt at a solution

    20170512_113927.jpg
     
  2. jcsd
  3. May 12, 2017 #2
    This thread is marked solved. why ? did you worked this out or you still need help ?
     
  4. May 12, 2017 #3

    BvU

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    As a physicist I notice your change in dimension somewhere halfway (I can point it out if you type it, not if you post a picture...) from length6 to length3 ...
     
  5. May 12, 2017 #4
  6. May 12, 2017 #5
  7. May 12, 2017 #6
    Of course I'll cross post, because previously by doing this, several times I've got several different correct ways to solve a single problem, which is interesting.
     
  8. May 12, 2017 #7
    You don't realise you will waste time of people who will look at this post thinking you need help.
     
  9. May 12, 2017 #8

    Drakkith

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    Thread locked for moderation.
     
  10. May 12, 2017 #9

    Drakkith

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    We can't stop you from posting on multiple forums, but unfortunately you've probably just lost the help of any of our regular homework helpers that happen to stumble across this thread or that hear about this. As Buffu said, you're mostly just wasting peoples' time.

    Thread will remain locked as the problem is, obviously, solved.
     
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