RRB NTPC · Question 77
ABCD is a square. X is the mid-point of AB. Y is a point on BC such that \(BY=\frac{1}{3}BC.\). If the area of ΔBXY is equal to 300 cm^2, find length of diagonal AC.
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Answer: (D) 60√2 cm
Explanation
Area of BXY = ½ × (s/2) × (s/3) = s²/12 = 300, so s² = 3600 and s = 60 cm. Diagonal = 60√2 cm.