Two paths r 1 (t) and r 2 (t) intersect if there is a point P lying
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Two paths r1(t) and r2(t) intersect if there is a point P lying on both curves. We say that r1(t) and r2(t) collide if r1(t0) = r2(t0) at some time t0.
Determine whether r1(t) and r2(t) collide or intersect, giving the coordinates of the corresponding points if they exist:
Transcribed Image Text:
r(t) = (+ 3,1 + 1,6t-) r2(t) = (4t, 2t 2, 1-7) -
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