Albert1
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$\triangle ABC,\angle B=30^o , \,\,and \,\, \overline{BC}^2 - \overline{AB}^2=\overline{AB}\times \overline{AC}\\
find \,\, \angle C=?$
find \,\, \angle C=?$
The discussion revolves around finding the angle C in triangle ABC, given that angle B is 30 degrees and a specific relationship involving the sides of the triangle: BC² - AB² = AB × AC. The scope includes mathematical reasoning related to triangle properties and angle calculations.
Participants do not appear to reach a consensus, as multiple hints are provided without a definitive solution or agreement on the approach to finding angle C.
The discussion lacks specific assumptions or definitions that may be necessary for solving the problem, and the mathematical steps to derive angle C remain unresolved.
hintAlbert said:$\triangle ABC,\angle B=30^o , \,\,and \,\, \overline{BC}^2 - \overline{AB}^2=\overline{AB}\times \overline{AC}\\
find \,\, \angle C=?$
more hint:Albert said:$\triangle ABC,\angle B=30^o , \,\,and \,\, \overline{BC}^2 - \overline{AB}^2=\overline{AB}\times \overline{AC}---(1)\\
find \,\, \angle C=?$
my solution :Albert said:more hint:
in fact $\angle B=30^o$ is not important, you should prove for any triangle if $\angle A=2\angle C $ then (1) will meet