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In Triangle ABC, given 1/(a+c) +1/(b+c) = 3/(a+b+c) what is the value of angle C
are a,b and c the angles we need to find?
from the pb yes...
\[\frac{a+b+c}{a+c}+\frac{a+b+c}{b+c}=3\] \[\frac{ab+b^2+bc+ac+bc+c^2}{(a+c)(b+c)}+\frac{a^2+ab+ac+ac+bc+c^2}{(a+c)(b+c)}=3\] \[2ab+b^2+3bc+3ac+2c^2=3(ab+ac+bc+c^2)\]\[2ab+b^2+3bc+3ac+2c^2=3ab+3ac+3bc+3c^2)\]\[-ab+b^2+c^2=0\] \[c^2=ab-b^2\]\[c=\pm \sqrt{ab-b^2}\]
that all I could get, hope it helps
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thx I'll figure it out. i think the key is wrong
Zed, that is an awesomely formatted explanation. Exquisite!
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