Problem 5: Two blocks are connected with a rope as shown. The surfaces and the pulleyare frictionless. The pulley is a disk with radius r and mass m,. A force F is applied to Mass 1 asFm1shown so that Mass 1 accelerates to the left and Mass 2 accelerates upward. Take the positivedirection to the be the direction of accelerations of the masses. (That is, the positive direction forMass 1 is to the left, and the positive direction for Mass 2 is upward.)mpm2In the space below, show how you would find the acceleration of the masses. Start with equations from the equation sheet and show your steps to the pointwhere you would calculate the results. You do not need to calculate any numerical result. Just show how you would solve the problem.Be sure your equations reflect the positive direction as described above.Max characters allowed 3000. 0/3000

Since the pulley is frictionless therefore it cannot rotate therefore the tension in the string on…

Problem 5: Two blocks are connected with a rope as shown. The surfaces and the pulley are frictionless. The pulley is a disk with radius r and mass m,. A force F is applied to Mass 1 as shown so that Mass 1 accelerates to the left and Mass 2 accelerates upward. Take the positive direction to the be the direction of accelerations of the masses. (That is, the positive direction for Mass 1 is to the left, and the positive direction for Mass 2 is upward.) F m1 mp m2 In the space below, show how you would find the acceleration of the masses. Start with equations from the equation sheet and show your steps to the point where you would calculate the results. You do not need to calculate any numerical result. Just show how you would solve the problem. Be sure your equations reflect the positive direction as described above. Max characters allowed 3000. 0/3000

Problem 5: Two blocks are connected with a rope as shown. The surfaces and the pulley are frictionless. The pulley is a disk with radius r and mass m,. A force F is applied to Mass 1 as shown so that Mass 1 accelerates to the left and Mass 2 accelerates upward. Take the positive direction to the be the direction of accelerations of the masses. (That is, the positive direction for Mass 1 is to the left, and the positive direction for Mass 2 is upward.) F m1 mp m2 In the space below, show how you would find the acceleration of the masses. Start with equations from the equation sheet and show your steps to the point where you would calculate the results. You do not need to calculate any numerical result. Just show how you would solve the problem. Be sure your equations reflect the positive direction as described above. Max characters allowed 3000. 0/3000