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where is the orthocenter of obtuse triangle CDE located? find GD. A. outside the triangle. GD=5 B. inside the triangle. GD=5 C. outside the triangle. GD=7 D. inside the triangle. GD=7
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We know that EGC is the supplementary angle of CGD, so: ∠EGC=180∘−∠CGD=180∘90∘=90∘ But we are also told that: EGC=(5x+55)∘ So we can say: (5x+55)∘=90∘5x+55=905x=90−55=35x=355=7 So: GD=2x−9=2⋅7−9=14−9=5
Also, for obtuse triangles the orthocenter will be outside the triangle: http://www.mathopenref.com/triangleorthocenter.html
thank you so much!
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