An unknown mass is hung from a very light spring with a spring constant of 13.2 n/m. neglect the mass of the spring. if the period of oscillation of the mass-spring system is 2.60 s, then the unknown mass is kg.
amplitude is the maximum displacement of the mass from the
end point equilibrium point top point vibrational point
a 15.5 kg mass vibrates in simple harmonic motion with a frequency of 9.73 hz. it has a maximum displacement from equilibrium of +14.8 cm at time, t = 0.00 s. the displacement from equilibrium of the mass at time, t = 1.25 s is cm.
a ball of mass 1.55 kg is hung from a spring which stretches a distance of 0.3800 m. the spring constant of the spring (a scalar quantity) is n/m
a mass m on a spring with a spring constant k is in simple harmonic motion with a period t. if the same mass is hung from a spring with a spring constant of 3k, the period of the motion will be
increased by a factor of the square root of 3 decreased by a factor of the square root of 3 decreased by a factor of 3 increased by a factor of 3