A particle moves along x - axis in such a way that its x - co - ordinate varies with time according to the equation x = 4 - 2t + t^2.
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SOLVED:The coordinates of an object moving in the x y plane vary with time according to the equations x=-5.00 \sin \omega t and y=4.00-5.00 \cos \omega t, where \omega is a constant,
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Let r1 (t) = 3 t vec i + 4 t ^ 2vec j and r 2 (t) = 4 t ^ 2vec i + 3 tj represent the positions of particles
SOLVED:The coordinates of an object moving in the x y plane vary with time according to the equations x=-5.00 \sin \omega t and y=4.00-5.00 \cos \omega t, where \omega is a constant,
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The coordinates of a particle moving in XY-plane vary with time as x= 4t^(2), y= 2t. The locus of the particle is a : -
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