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21 Sep 2007 14:07:41 IST
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Draw a clear figure of the situation.
Complete the triangle by joining centre, initial point and final point.
They will form an equilateral triangle.
So the displacement is the segment which subtends an angle of 60 whose lebgth will bw equal to radius = r.
Complete the triangle by joining centre, initial point and final point.
They will form an equilateral triangle.
So the displacement is the segment which subtends an angle of 60 whose lebgth will bw equal to radius = r.
21 Sep 2007 14:22:08 IST
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This can be easily solved by using simple concepts on circle.
let the displacement travelled by the particle from A to B be AB and the centre of the circle be o. so,
<AOB=60degr (given)
since OA=OB(equal radii),
So, <OAB=<OBA=xdegr.
now, in triangle OAB,
2x+60=180
=>x=60degr
since triangle AOB is equilateral,
So, OA=OB=AB=r (solved)



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consider the particle at the extreme right of the diameter. Then , let the particle travels (1 / 6 ) times the periphery which is 60 degree. Join the initial and final position . This is an equilateral triangle . So the straight line distance from initial to final position i, e, displacement is radius r .