ABCD is a square, F is the midpoint of AB and E is the point on BC such that BE is one-third of BC. If area of ΔFBE=147m2, then the length of AC is,
(a) 212–√m
(b) 63m
(c) 632–√m
(d) 422–√m

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ABCD is a square, F is the midpoint of AB and E is the point on BC such that BE is one-third of BC. If area of ΔFBE=147m2, then the length of AC is, (a) 212–√m (b) 63m (c) 632–√m (d) 422–√m

ABCD is a square, F is the midpoint of AB and E is the point on BC such that BE is one-third of BC. If area of ΔFBE=147m2, then the length of AC is,
(a) 212–√m
(b) 63m
(c) 632–√m
(d) 422–√m

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ABCD is a square, F is the midpoint of AB and E is the point on BC such that BE is one-third of BC. If area of ΔFBE=147m2, then the length of AC is, (a) 212–√m (b) 63m (c) 632–√m (d) 422–√m

ABCD is a square, F is the midpoint of AB and E is the point on BC such that BE is one-third of BC. If area of ΔFBE=147m2, then the length of AC is, (a) 212–√m (b) 63m (c) 632–√m (d) 422–√m

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ABCD is a square, F is the midpoint of AB and E is the point on BC such that BE is one-third of BC. If area of ΔFBE=147m2, then the length of AC is,
(a) 212–√m
(b) 63m
(c) 632–√m
(d) 422–√m