A spring with force constant ( k=100 mathrm{~N} / mathrm{m} ) has two masses hanging from it, as drawn ( ( M=1 mathrm{~kg} ) ) (Figure 1). Without the masses, the free end of the spring (point A) is at an equilibrium distance of ( 10 mathrm{~cm} ) below Suppose that both masses are present and the system is initially motionless. If th

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A spring with force constant  ( k=100  mathrm{~N} /  mathrm{m}  ) has two masses hanging from it, as drawn (  ( M=1  mathrm{~kg}  ) ) (Figure 1). Without the masses, the free end of the spring (point A) is at an equilibrium distance of  ( 10  mathrm{~cm}  ) below Suppose that both masses are present and the system is initially motionless. If the string connecting the two its support point. masses is suddenly cut (at point  (  mathrm{C}  ) in the diagram) and the lower mass falls to the floor, find the period of the resulting oscillation of the remaining mass. Part D Find the amplitude of the motion of the remaining mass.  What is the maximum velocity of the remaining mass during its oscillation?

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(Solved): A spring with force constant \( k=100 \mathrm{~N} / \mathrm{m} \) has two masses hanging from it ...

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