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The motion of two particles is described by the vectors ri(7) and r2(7): r(t): (1+sin(3nt)-sin(nt)) sin (2nt) (nt)), r (t) (cos(2nt)/4+cos (nt)) sin(2nt)/4+sin (nt))
The motion of two particles is described by the vectors ri(7) and r2(7): r(t): (1+sin(3nt)-sin(nt)) sin (2nt) (nt)), r (t) (cos(2nt)/4+cos (nt)) sin(2nt)/4+sin (nt)) Create an m-file called "TrajAnim.m' for showing the animation of these trajectories: B1. Define ri(t) and r:(1) and/or the individual coordinate functions xi(t), y(t), etc. in your m-file. B2. Plot the particles on the same animated plot in order to show the particle trajectories. Particle I should be a red circle and Particle 2 should be a green circle. Connect both to the origin with dotted, black lines, and have a solid blue line running from one particle to the other.
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