Statement I A A_(1), B B_(1), C C_(1) are the medians of triangle ABC whose centroid is G. If the points A, C_(1), G and B are concylic, then c^(2), a^(2), b^(2) are in AP. Statement II BG. C C_(1)=BC_(1). BA

Statement I A A_(1), B B_(1), C C_(1) are the medians of triangle ABC

1.	Statement I A A_(1), B B_(1), C C_(1) are the medians of triangle ABC whose centroid is G. If the points A, C_(1), G and B are concylic, then c^(2), a^(2), b^(2) are in AP. Statement II BG. C C_(1)=BC_(1). BA
Answer» Both Statement I and Statement II are CORRECT and Statement II is the correct explanation of Statement I Both Statement I and Statement II are correct and Statement II is not the correct explanation of Statement I Statement I is correct but Statement II is incorrect Statement I is correct but Statement I is incorrect ANSWER :B

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Statement I A A_(1), B B_(1), C C_(1) are the medians of triangle ABC whose centroid is G. If the points A, C_(1), G and B are concylic, then c^(2), a^(2), b^(2) are in AP. Statement II BG. C C_(1)=BC_(1). BA

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