Let R be a rectangle given by the line x=0, x=2, y=0 and y=5. Let A(\alpha, 0) and B(0, \beta), \alpha \in[0,2] and \beta \in[0,5], be such that the line segment A B divides the area of the rectangle R in the ratio 4: 1. Then, the midpoint of A B lies on a : [11-Apr-2023 shift 1]

Hyperbola

Section: Mathematics

Question : 31 of 92

Marks: +1, -0

Let R be a rectangle given by the line x=0,x=2,y=0 and y=5. Let A(α,0) and B(0,β),α∈[0,2] and β∈[0,5], be such that the line segment AB divides the area of the rectangle R in the ratio 4:1. Then, the midpoint of AB lies on a :

[11-Apr-2023 shift 1]

straight line
parabola
circle
hyperbola

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