Concept Simulation 10.3 illustrates the concepts pertinent to this problem. A 0.82-kg object is attached to one end of a spring, as in the first drawing, and the system is set into simple harmonic motion. The displacement x of the object as a function of time is shown in the second drawing. With the aid of these data, determine (a) the amplitude A of the motion, (b) the angular frequency w, (c) the spring constant k, (d) the speed of the object at t = 1.0 s, and (e) the magnitude of the object's acceleration at t = 1.0 s. Chapter 10, Problem 18 Displacement +A 0- Time Amplitude =A IL -4 -Pen -Amplitude = A x= 0m is the equilibrium position of the object. x (m) 0.080 2.0 10 4.0 Time (s) -0.080-

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Concept Simulation 10.3 illustrates the concepts pertinent to this problem. A 0.82-kg object is attached to one end of a spring, as in the first drawing, and the system is set into simple harmonic motion. The
displacement x of the object as a function of time is shown in the second drawing. With the aid of these data, determine (a) the amplitude A of the motion, (b) the angular frequency w, (c) the spring
constant k, (d) the speed of the object at t = 1.0 s, and (e) the magnitude of the object's acceleration at t = 1.0 s.
Chapter 10, Problem 18
Displacement
+A
0-
Time
Amplitude =A IL
-4
-Pen
-Amplitude = A
x= 0m is the
equilibrium
position of
the object.
x (m)
0.080
2.0
10
4.0
Time (s)
-0.080-
Transcribed Image Text:Concept Simulation 10.3 illustrates the concepts pertinent to this problem. A 0.82-kg object is attached to one end of a spring, as in the first drawing, and the system is set into simple harmonic motion. The displacement x of the object as a function of time is shown in the second drawing. With the aid of these data, determine (a) the amplitude A of the motion, (b) the angular frequency w, (c) the spring constant k, (d) the speed of the object at t = 1.0 s, and (e) the magnitude of the object's acceleration at t = 1.0 s. Chapter 10, Problem 18 Displacement +A 0- Time Amplitude =A IL -4 -Pen -Amplitude = A x= 0m is the equilibrium position of the object. x (m) 0.080 2.0 10 4.0 Time (s) -0.080-
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