PHYS 1501Q Lecture Notes - Lecture 16: Conservative Force, International System Of Units, Equilibrium Point

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Physics 1501q - lecture 16 - conservative forces and potential energy 10/1/18. Key (in si units): t = time (s) x = distance (m) v = velocity (m/s) a = acceleration (m/s 2 ) = change in g = gravity = 9. 81 m/s 2. G = 6. 67 10 11 n m 2 /kg 2 m = mass (kg) Another example of the conservation of mechanical energy is a pendulum (source: slide 10 of 10/1/18 lecture slides https://lms. uconn. edu/bbcswebdav/pid-2552121-dt-content-rid-38670531_1/courses/1188-uco. U i + k i = u f + k f mgy i + 0. 5mv i . Since v i = 0 and y f = 0, we are left with: mgy i = 0. 5mv f . The spring force is a conservative force, therefore we have the conservation of mechanical energy. At any position x (measured from the equilibrium), e = k + u = 0. 5mv 2 + 0. 5kx 2. , where h is equal to l - lcos .

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