The position of a mass oscillating on a spring is given by x = (7.0cm) cos...
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 mass oscillating on a spring is given by x=(5.4cm)cos[2πt/(0.62s)]. A. What is the frequency of this motion? B. When is the mass first at the position x=−5.4cm ?
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?
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
Exorciso 6.42 A block of ice of mass 3.90 kg is placed against a horizontal spring that has force constant k = 170 N/m and is compressed a distance 2.80x10-2 m. The spring is released and accelerates the block along a horizontal surface. You can ignore friction and the mass of the spring. Part A Constants Calculate the work done on the block by the spring during the motion of the block from its initial position to where the spring...
Constants Periodic Table A spring (80 N/m) has an equilibrium length of 1.00 m. The spring is compressed to a length of 0.50 m and a mass of 2.1 kg is placed at its free end on a frictionless slope which makes an angle of 41° with respect to the horizontal. The spring is then released. 0.50 m 0 = 41° Part A If the mass is not attached to the spring, how far up the slope from the compressed...
An object with mass 3.9 kg is executing simple harmonic motoon, attached to a spring with spring constant 250 N/m. When the object is 0.018 m from its equilibrium position, it is moving with a speed of 0.50 m/s. A) Calculate the amplitude of the motion B) Calculate the maximum speed attained by the object Thank you! An object with mass 3.9 kg is executing simple harmonic motion, attached to a spring with spring constant 250 N/m. When the object...
Constants Part A A mass is oscillating with amplitude A at the end of a spring How far (in terms of A) is this mass from the equilibrium position of the spring when the elastic potential energy equals the kinetic energy? d- Submit Request Answer Return to Assignment Provide Feedback
2. Following problem 1, the same spring-mass is oscillating, but the friction is involved. The spring-mass starts oscillating at the top so that its displacement function is x Ae-yt cos(wt)t is observed that after 5 oscillation, the amplitude of oscillations has dropped to three-quarter (three-fourth) of its initial value. (a) 2 pts] Estimate the value ofy. Also, how long does it take the amplitude to drop to one-quarter of initial value? 0 Co [2 pts] Estimate the value of damping...
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?