After a long break

Geometry Level 2

In A B C \triangle ABC , A D AD is the median from A A ; point E E on A D AD is such that A E A D = 1 2 \dfrac {AE}{AD} = \dfrac 12 ; and the extension of B E BE meets A C AC at F F . Find A F F C \dfrac {AF}{FC} .

1 6 \frac{1}{6} 1 8 \frac{1}{8} 1 4 \frac{1}{4} 1 2 \frac{1}{2} 1 5 \frac{1}{5} 1 3 \frac{1}{3}

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1 solution

Aryan Sanghi
Sep 10, 2020

Thanks upvoted. I have my phase test tomorrow so can you give a solution .I have no time,and no idea about mass point theorem

SRIJAN Singh - 9 months ago

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I'll post today when I'll get time.

Aryan Sanghi - 9 months ago

@Aryan Sanghi , @Kriti Kamal Can you please tell how do I improve my geometry? I am very bad at it, I know very less theorems, and I can't solve any problems.

Vinayak Srivastava - 9 months ago

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Don't worry I'm with you I recommend you this web that has all of the theorems check it out ,and for practice you have materials.Keep learning:)

SRIJAN Singh - 9 months ago

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