Solve for the state-space representation of the following translational mechanical system. M₁ X1 What is the value of B? K oooo Frictionless M₂ M1 = 10 kg, M2 = 5 kg, K = 20 N/m, D = 5 N-s/m or 5 N/(m/s) Solve for matrices A and B in the state space representation * = Ax+ Bf(t), where x = [X1V₁x2v₂]T. Follow these steps: 1. Write the equations governing the motion of each mass. 2. Re-arrange the equations and convert to matrix form. Note that v₁ = What are the elements of A and B? A: -f(t) X₁ and v₂ = x2.

Obtain a state-space representation of the following system. mai - m²q₁ + k(9₁ −92) ma2 - m²q2 - k(9₁-92) = = 0 = 0 y = 91 Determine whether or not the state space representation is observable.

I need the expert's solution without comments in a single program, and I need a concise program. It would be better if it was an image from a MATLAB program. Q3. Respond to both parts of the question: A. Create a MATLAB script to solve the equation z³ +19.032z - 100 using Newton's method. Follow this equation: Zk+1 = Zk m(zk) m' (zk) Provide an initial guess for z and stop the program when the absolute value of m(z) is less than 9×105 or after 15 steps. Q2. Compose a MATLAB script to generate a normally distributed random number within the range of 0 to 100, and allocate. to a (4x4) matrix denoted as Z. Subsequently, execute the following operations based on user input ranging from 1 to 6: 1. (ZT-Z¹)/|Z| 2. Replace the second row by third column. 3. Remove the last two columns.. 4. Express the floating-point form.at of matrix Z with six significant digits and its exponent. 5. Round the elements of matrix Z to the nearest integers. 6. Construct a vector R comprising the…