b we can make the simple pendulum madel more realistic by adding a damping term to the ordinary differential equation as shown below Lö + yô + g0 = 0 ODE Egn (4) where y is the damping coefficient. Note that when y = 0, we go back to the no damping case. » Write down the auxiliary equation for ODE Egn (4) above and find its roots. ) When considering the case of damping, assume the discriminant of the auxiliary equation is negative. Using the same initial conditions written down in part ai), find a particular solution for the motion of the pendulum in the damping case.
b we can make the simple pendulum madel more realistic by adding a damping term to the ordinary differential equation as shown below Lö + yô + g0 = 0 ODE Egn (4) where y is the damping coefficient. Note that when y = 0, we go back to the no damping case. » Write down the auxiliary equation for ODE Egn (4) above and find its roots. ) When considering the case of damping, assume the discriminant of the auxiliary equation is negative. Using the same initial conditions written down in part ai), find a particular solution for the motion of the pendulum in the damping case.
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Solve b (i, ii) in one hour that i highlighted plz and solve correctly plz and get a thumb up plz
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