Given triangle ABC; C > B. Bisector, ADC = 70; 2B + C = 160. Calculate triangle ABC
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Step-by-step explanation:
We know that if a line through one of the vertex of a triangle divides the opposite side in the ratio of the other two sides, the line bisects the angle at the vertex.
So in the given equation,
ACAB=CDBD
⇒AD bisects ∠A.
∠A=180∘−(70∘+50∘) (Sum of angles of a
triangle =180∘)
∴∠BAD=2∠A=260∘=30∘
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