MATLAB Grader x S Solutions to MATLAB for Engine x + m/courses/11148-engr-20-ticket-66165/problems/132622-moore problem-3-11/solutionsew Courses LMS Integration Documentation ENGR 20 Ticket 66165 > HW 2-1 > Moore Problem 3.11 1 solution submitted (max: 2) View my solutions 3.11 The displacement of the oscillating spring shown in Figure P3.11 can be described by - A cos(w) where x = displacement at time A = maximum displacement w - angular frequency, which depends on the spring constant and the mass attached to the spring I = time. Find the displacement x for times from 0 to 10 seconds when the maximum displacement A is 4 cm, and the angular frequency is 0.6 radian/s. Present your results in a table of displacement and time values. Figure P3.11 An oscillating spring. Courses LMS Integration Documentation ENGR 20 Ticket 66165 > HW 2-1 > Moore Problem 3.12 O solutions submitted (max: 2) 3.12 The acceleration of the spring described in the preceding exercise is a = - Aw?cos(wt) Find the acceleration for times from 0 to 10 seconds, using the constant values from the preceding problem. Create a table that includes the time, the displacement from corresponding values in the previous exercise, and the acceleration. Note: the preceeding exercise referred to is Moore Problem 3.11. You will need to include that code as part of your solution to this problem Moore Problem 3.12 Script 1 Name:Fahil khan 2 Date: 2/2/20 3 XSection : MW@ 5:00 pm 4 ** Problem 3. 10xx Problem 3.12 6 * Assign your table to the table variable below 7 t=0:10] 8 A-4