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jmc

geometry junior

Problem

In a point is on with and Point is on so that and point is on so that What is the ratio of the area of to the area of
problem
(A)
(B)
(C)
(D)
Solution
By similar triangles, we have . Similarly, we see that . Using this information, we get Then, since , it follows that the . Thus, the answer would be . Sidenote: denotes the area of triangle . Similarly, denotes the area of figure .
Final answer
A