Consider a system of three equal-mass particles moving in a plane; their positions are given by 7; = a; î+ b; ĵ, where a; and b; are functions of time and have units of meters. Particle 1 has a1 = 6t² + 5 and bị az = 8t and bz = 2t + 3. Find the center-of-mass position, velocity, and acceleration of the system as functions of time. 0; particle 2 has a2 = 4t + 4 and b2 = 4t; particle 3 has

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Chapter1: Units, Trigonometry. And Vectors
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Consider a system of three equal-mass particles moving in a plane; their positions
a; î + b; î, where a; and b; are functions of time and have units of meters.
6t2 +5 and bı = 0; particle 2 has a2 = 4t + 4 and b2 = 4t; particle 3 has
az = 8t and b3 = 2t + 3. Find the center-of-mass position, velocity, and acceleration of the
are given by 7;
Particle 1 has a¡ =
system as functions of time.
Transcribed Image Text:Consider a system of three equal-mass particles moving in a plane; their positions a; î + b; î, where a; and b; are functions of time and have units of meters. 6t2 +5 and bı = 0; particle 2 has a2 = 4t + 4 and b2 = 4t; particle 3 has az = 8t and b3 = 2t + 3. Find the center-of-mass position, velocity, and acceleration of the are given by 7; Particle 1 has a¡ = system as functions of time.
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