The motion of a particle is defined by x = 2 cos (ott) and
y=1 - 4 cos (21π). The path of particle is
(a) parabola
(b) part of parabola
(c) Hyperbola
(d) None of these
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Answer:
x=asinwt
y=a(1−coswt)or(ay−1)=−coswt
(ax)2+(ay−1)2=1
x2+(y−a)2=a2⇐ Equationofcircle
Thus the point moves on the rim of a circle which is above the origin by a, therefore the path traced by it is going to be cycloid.
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