The figure shows a triangle ABC where ˂ABC = 35°. H lies on BC such that the length of HC is twice that of BH. Find
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Answer:
Step-by-step explanation:
f you connect A to H, you should see AC is twice the length of AB (by triangle bisector theorem)
then use Law of Sines,
sin(35) / AC = sin (<ACB) / AB
and solve it (remember to set your calculator to degree mode)
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