Can I get the solution for these five engineering physics classical mechanics questions?

Textbook (required): Classical Dynamics of Particles and Systems 5th Ed., by S.T. Thornton and J.B. Marion, Cengage Learning 2012

Help ? 80% 1) As shown in the figure below, two blocks are sliding on a frictionless surface. Block 1 with mass of 2kg is initially sliding to the right with a speed of 10 m/s. Block 2 with mass of 3 kg is sliding to the right with a speed of 5 m/s. Block 2 also has a spring with constant k = 1120 N/m attached to its left side. Eventually block 1 collides with block 2. Calculate the maximum compression of the spring. 00000080 4 2 2) As shown in the figure on the right, a uniform bar of length L and mass M hangs vertically from a frictionless pivot and is under the influence of local gravity. At time t = 0 the bar is given a horizontal impulse / at its lowest point. a. What is the reaction impulse at the pivot point at t=0? b. What is the angular velocity about the center of mass immediately after the impulse is applied? c. To what height above its initial position will the center of mass rise? 3) Show that a conservative central force is central isotropic. 4) The speed of a particle of mass m varies with distance according to the expression v = bx-". a. Find the force acting on the particle as a function of x b. Find the position of the particle as a function of time. The initial position of the particle, is defined to be x(t = 0) - xo c. Find the force as a function of time 5) COMPUTATIONAL QUESTION: Use Matlab, Python, or any other computational tool you are comfortable with to generate trajectories for a projectile with velocity dependent air resistance of F = -kmv, as discussed in lecture and following example 2.7 in the text. The projectile is launched at a 60 angle measured from the horizontal, with vo = 600 m/s and k values of 0, 0.005, 0.01, 0.02, 0.04 and 0.08 s . Plot the trajectory for each value of k on the same graph as shown in Figure 2-8 in the text. Your answer should include the trajectory plots and the code used to generate them