A. The position of a 45 g oscillating mass is given by x(t)=(2.0cm)cos(10t), where t is in seconds. Determine the velocity at t=0.40s.
B. Assume that the oscillating mass described in Part A is attached to a spring. What would the spring constant k of this spring be?
C. What is the total energy E of the mass described in the previous parts?
A. The position of a 45 g oscillating mass is given by x(t)=(2.0cm)cos(10t), where t is...
Part A: The position of a 55 g oscillating mass is given by x(t)=(2.0cm)cos(10t), where t is in seconds. Determine the velocity at t=0.40s. Express your answer in meters per second to two significant figures. Part B: Assume that the oscillating mass described in Part A is attached to a spring. What would the spring constant k of this spring be? Express your answer in newtons per meter to two significant figures. Part C: What is the total energy E...
The position of a 48 g oscillating mass is given by x (t) (1.5 cm) cos 10t, where t is in seconds. Part F Determine the velocity at t = 0.38 S. Express your answer in meters per second. ΑΣφ ? m/s Previous Answers Request Answer Submit Incorrect; Try Again; 2 attempts remaining
If the net force acting on a particle is a linear restoring force, the motion will be simple harmonic motion around the equilibrium position.The position as a function of time is x(t)=Acos(omega t + phi_0). The velocity as a function of time is v_x(t)=-omega A sin(omega t + phi_0). The maximum speedis v_{rm max} = omega A. The equations are given here in terms of x, but they can be written in terms of y, theta or some other parameter...
The position of a 53 g oscillating mass is given by x(t)=(1.7cm)cos12t, where t is in seconds. determine the amplitude determine the period determine the spring constant determine the maximum speed determine the total energy determine the velocity at .45s
The position of a mass (350 g) attached to an oscillating spring is given by: x = 22.5 cm cos((7.84 rad/s) t) Find total energy of the mass. Determine the potential energy when the mass is located 5.3 cm from equilibrium. What is the velocity of the mass at the location in part B? Find the location of the mass when the velocity is one-third of its maximum value.
The position of a 52 g oscillating mass is given by x(t)=(1.8cm)cos13t, where t is in seconds. a) Determine the total energy. b) Determine the velocity at t = 0.35 s .
The position of a 52 g oscillating mass is given by x(t)=(1.8cm)cos13t, where t is in seconds. Determine the velocity at t = 0.35 s .
The position of a 52 g oscillating mass is given by x(t)=(1.8cm)cos10t , where t is in seconds. Determine the velocity at t = 0.41 s . Express your answer in meters per second.
the position of a mass that is oscillating on a spring is given by x = (0.20m) cos [(5.00s^-1)t]. what is the period of the motion? what is the amplitude of the motion? what is the spring constant? what is the total mechanical energy of the system?
What is the period? What is the Spring constant? What is the max speed? What is the total energy? What is the velocity at t = .44s ? Review Constants Periodic Table The position of a 55 g oscillating mass is given by x (t) (2.5 cm) cos 10t, where t is in seconds.