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Let A0A1A2A3A4A5 be a regular hexagon in...

Let `A_0A_1A_2A_3A_4A_5` be a regular hexagon inscribed in a circle of unit radius. Then the product of the lengths the line segments `A_0A_1, A_0A_2` and `A_0A_4` is

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Let A_(0)A_(1)A_(2)A_(3)A_(4)A_(5) be a regular hexagon inscribed in a circle of unit radius.Then the product of the lengths the line segments A_(0)A_(1),A_(0)A_(2) and A_(0)A_(4) is

A_(0),A_(1),A_(2),A_(3),A_(4),A_(5) be a regular hexagon inscribed in a circle of unit radius,then the product of (A_(0)A_(1)*A_(0)A_(2)*A_(0)A_(4) is equal to

A regular hexagon is inscribed in a circle of radius 14 cm. Find the area of the region between the circle and the hexagon. (pi = 22/7 , sqrt(3) = 1.732)

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A particle of mass in is made to move with uniform speed v_0 along the perimeter of a regular hexagon, inscribed in a circle of radius R . The magnitude of impulse applied at each corner of the hexagon is

H_(1) is a regular hexagon circumscribing a circle. H_(2) is a regular hexagon inscribed in the circle. Find the ratio of areas of H_(1) and H_(2) .

Line segments AC and BD are diameters of the circle of radius one.If /_BDC=60^(0), the length of line segment AB is

A particle of mass m is made to move with uniform speed v_(0) along the perimerter of a regular hexagon. Inscribed in a circle of radius. R. The magnitude of impulse applied at each corner of the hexagon is :-

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