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What is the length of line BD in the equilateral triangle ABC shown below?
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It says 10, right? In which case, do you know the 30-60-90 special triangle? |dw:1346612914460:dw| This triangle also half of an equilateral triangle. 2x is the 'diagonal' side of one half of your triangle, so 2x=10. Do you have it?
x=5
so the answer is 5, right?
the length of line BD
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Not quite. The right angle is made from the perpendicular line dashed line in the middle of your equilateral triangle. You need to orient yourself so that the 30-60-90 triangle is the right half of your triangle. so the length of BD is represented by \[x \sqrt{3}\]
so it's 5√(3)?
yes :) that's it!
thnx!
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