1. A particle of mass m moves in the x y-plane. Its position vector as a function of time is given by where ω = angular velocity of the Find Velocity
Gives
Mass (m)=m
r(t)=xi+yj
v=r×wv=r\times wv=r×w
w=wz^w=w\hat zw=wz^
We know that
v=∣i^j^k^xy000wz∣v=\begin{vmatrix} \hat i & \hat j&\hat k \\ x&y&0 \\ 0&0&w_z\\ \end{vmatrix}v=∣∣i^x0j^y0k^0wz∣∣
Solve it
v=i^wzy−j^xwzv=\hat iw_zy-\hat jxw_zv=i^wzy−j^xwz
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