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6 January, 11:07

at time t = 0, a 3.0 kg particle with velocity v = (5.0 m/s) i - (6.0 m/s) j is at x = 3.0 m, y = 8.0m. it is pulled by a 7.0 N force in the negative x direction. About the origin, what are the particle's angular momentum, the torque acting on the particle and the rate at which the angular momentum is changing?

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  1. 6 January, 11:32
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    The radius, velocity, and force vectors are:

    r = (3.0 m) i + (8.0 m) j

    v = (5.0 m/s) i - (6.0 m/s) j

    F = (-7.0 N) i

    Angular momentum is the cross product of the radius vector and the linear momentum vector:

    L = r * p

    L = r * (mv)

    L = *

    L = (-174 kg m²/s) k

    Torque is the cross product of the radius vector and the force vector:

    τ = r * F

    τ = *

    τ = (56 Nm) k

    Rate of change of angular momentum is equal to the torque.

    L' = τ

    L' = (56 Nm) k
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