A 1.50 kg object rests upon a frictionless, horizontal surface. The object is attached to a horizontal spring (of force constant k = 475 N/m) whose other end is anchored to a nearby wall. The object is pulled until it lies a distance x, = 4.15 cm from its equilibrium position (x = 0). The object is then released and undergoes simple harmonic motion. x= 0 x= x; (a) Calculate how much work must be done (in J) to stretch the spring from equilibrium (x = 0) to the pre-release position (x,). (b) With what speed (in m/s) does the object pass through the equilibrium position once it has been released from x,? m/s

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Chapter1: Units, Trigonometry. And Vectors
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A 1.50 kg object rests upon a frictionless, horizontal surface. The object is attached to a horizontal spring (of force constant k = 475 N/m) whose other end is anchored to a nearby wall. The object is pulled until it
lies a distance x, = 4.15 cm from its equilibrium position (x = 0). The object is then released and undergoes simple harmonic motion.
x= 0
x= x;
(a) Calculate how much work must be done (in J) to stretch the spring from equilibrium (x = 0) to the pre-release position (x).
(b) With what speed (in m/s) does the object pass through the equilibrium position once it has been released from x,?
m/s
Transcribed Image Text:A 1.50 kg object rests upon a frictionless, horizontal surface. The object is attached to a horizontal spring (of force constant k = 475 N/m) whose other end is anchored to a nearby wall. The object is pulled until it lies a distance x, = 4.15 cm from its equilibrium position (x = 0). The object is then released and undergoes simple harmonic motion. x= 0 x= x; (a) Calculate how much work must be done (in J) to stretch the spring from equilibrium (x = 0) to the pre-release position (x). (b) With what speed (in m/s) does the object pass through the equilibrium position once it has been released from x,? m/s
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