Draw only the product of the following two harmonic motions X = 2Asin wt Y = A sin (2wt + 45°)
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- Ex 1. Get the motion equations for the double pendulum shown in the Fig.14 for when unknowns are X1 and X2. Consider that the system suffers small angular variations. Calculate the natural frequencies and vibrate modes. Given m1 = m2 = m and L1 = L2 = L: s u un L m2 Fig. 14: Illustration of the double pendulum Ex 2. Considering the previous exercise, derive the equations of movement using coordinated 0, and 02. Next, get the natural frequencies and ways to vibrate.Please help thank youIn simple harmonic motion, the displacement is maximum when the O velocity is zero O kinetic energy is maximum O displacement is zero O acceleration is zero O velocity is maximum O none of these
- thin re is measured The second harmonic frequency for a long at 200 Hz when it is attached to the ceiling with amass in tied to its bottom. Adding an extra lkg to the hanging mass increases the second harmonic Frequency to 245 M₂. Findm [draw appropriate diagrams to explain]Number 5The position of a Simple Harmonic Oscillator based on time is given by x-3.8 cos(5o/4.t+π/6) where t is in seconds and x in meters. Find a) maximum speed and b) maximum acceleration, and c) speed and acceleration at t-0 sec.