An object of mass M = 4.00 kg is attached to a spring with spring constant k = 1100 N/m whose unstretched length is L = 0.170 m , and whose far end is fixed to a shaft that is rotating with an angular speed of ω = 5.00 radians/s . Neglect gravity and assume that the mass also rotates with an angular speed of 5.00 radians/s.
Given the angular speed of ω = 5.00 radians/s , find the radius R(ω) at which the mass rotates without moving toward or away from the origin.
R=.187 meters
Assume that, at a certain angular speed ω2, the radius R becomes twice L. Find ω2.
Express your answer in radians per second.
An object of mass M = 4.00 kg is attached to a spring with spring constant k = 1100 N/m whose unstretched length is L...
An object of mass M = 4.00 kg is attached to a spring with spring constant k = 1100 N/m whose unstretched length is L = 0.170 m , and whose far end is fixed to a shaft that is rotating with an angular speed of ω = 5.00 radians/s . Neglect gravity and assume that the mass also rotates with an angular speed of 5.00 radians/s. Given the angular speed of ω = 5.00 radians/s , find the radius...
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An object of mass M= 2.00 kg. is attached to a spring with spring constant k= 198 N/m whose unstretched length is L= 0.200 m., and whose far end is fixed to a shaft that is rotating with an angular speed of ω = 3.00 radians/s. Neglect gravity and assume that the mass also rotates with an angular speed of 3.00 radians/s as shown. (Intro 1 figure)When solving this problem use an inertial coordinate system, as drawn here. (Intro 2...
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A rod of length 1.5 m is attached to a spring of spring constant, k as shown in Fig. II-1. The rod is released from rest when 0 = 0°. While reaching the position 0 = 90°, the angular velocity of the rod was 2.32 rad/s. If the mass of the rod is m kg, determine the value of the spring constant, k. Assume that the spring is unstretched when 0–0°. Take the mass of the rod (m) as 49kg...