Question

Plain Similarity:

In an acute △ABC, point H is the intersection point of altitude CE to AB and altitude BD to AC. A circle with DE as its diameter intersects AB and AC at F and G, respectively. FG and AH intersect at point K. If BC=25, BD=20, and BE=7, find the length of AKAK.

Answer 1

Answer:

In an acute △ABC, point H is the intersection point of altitude CE to AB and altitude BD to AC. A circle with DE as its diameter intersects AB and AC at F and G, respectively. FG and AH intersect at point K. If BC=25, BD=20, and BE=7, find the length of AKAK.

Step-by-step explanation:

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Answer 2

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In an acute △ABC, point H is the intersection point of altitude CE to AB and altitude BD to AC. A circle with DE as its diameter intersects AB and AC at F and G, respectively. FG and AH intersect at point K. If BC=25, BD=20, and BE=7, find the length of AKAK.

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