Consider the system formed by four bodies on a horizontal rope embedded at both ends, as shown in the figure. Consider the corresponding approximations for each component of the system to describe a simple harmonic movement vertically around the embedment height of the string. The tension in the string is uniform and equal to T, the four masses are equal to m and the distance between the embedment points and the suspended body is d. 3 باسی ddd દ d Make a sketch of what the initial positions of each component of the system would look like for the four normal modes of oscillation. Using the characteristic equation below, assign values to m, k, and T, in the system to obtain numerical values. | (2k + m ²) -k 0 0 || -k (2k + m ²) -k 0 | 0 -k (2k + m ²) -k | | 0 0 -k (2k + m (²)

Consider the system formed by four bodies on a horizontal rope embedded at both ends, as shown in the figure. Consider the corresponding approximations for each component of the system to describe a simple harmonic movement vertically around the embedment height of the string. The tension in the string is uniform and equal to T, the four masses are equal to m and the distance between the embedment points and the suspended body is d. 3 باسی ddd દ d Make a sketch of what the initial positions of each component of the system would look like for the four normal modes of oscillation. Using the characteristic equation below, assign values to m, k, and T, in the system to obtain numerical values. | (2k + m ²) -k 0 0 || -k (2k + m ²) -k 0 | 0 -k (2k + m ²) -k | | 0 0 -k (2k + m (²)