Two coincident lines are of equal length. One of them is moved clockwise with respect to the other such that they share a common end point until they coincide again. Let A be the area swept by the line and let B be the area swept when this line makes any angle θ(θ <360) with fixed line. Then A:B is:

Two coincident lines are of equal length. One of them is moved clockwi

1.	Two coincident lines are of equal length. One of them is moved clockwise with respect to the other such that they share a common end point until they coincide again. Let A be the area swept by the line and let B be the area swept when this line makes any angle θ(θ <360) with fixed line. Then A:B is:
Answer» Two coincident lines are of equal length. One of them is moved clockwise with respect to the other such that they share a common end point until they coincide again. Let A be the area swept by the line and let B be the area swept when this line makes any angle $θ (θ < 360)$ with fixed line. Then A:B is:

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