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← Problem 211: (2004 AMC 10B, 24) →
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Problem 211: (2004 AMC 10B, 24)
In triangle $ABC$ we have $AB=7$, $AC=8$, $BC=9$. Point $D$ is on the circumscribed circle of the triangle so that $AD$ bisects angle $BAC$. What is the value of $\frac{AD}{CD}$? $\text{(A) } \dfrac{9}{8} \qquad$ $ \text{(B) } \dfrac{5}{3} \qquad$ $ \text{(C) } 2 \qquad$ $ \text{(D) } \dfrac{17}{7} \qquad$ $ \text{(E) } \dfrac{5}{2}$
Solution
Exercise 211: Solution
In triangle $ABC$, $AB=9,AC=10,BC=8$. Point $D$ is on the circumscribed circle so that $AD$ bisects $\angle BAC$. What is $\dfrac{AD}{CD}$?
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