14.5 The displacement as a function of time of a 0.05-kg object attached to a spring vibrating in simple harmonic motion is shown below. m = 0.05kg 2.00 1.00 MA What corres 0.00 t(s) -1.00 -2.00 For this motion, find the following: I The amplitude Corres 26 The period The angular frequency d) The maximum speed e) The maximum acceleration f) What is the amount of mechanical energy of the system during the motion? g) Write an equation for its position as a function of time. (Find an equation for its position in terms of sine function) (x= (2.00 cm)sin (nt) E = 2.47X1 4 what

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Solve question 6, find the Etotal?

 

 

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14.5 The displacement as a function of time of a 0.05-kg object attached to a spring vibrating in
simple harmonic motion is shown below.
m = 0.05kg
* (cm)
3
t(s)
4 what
2.00
1.00
0.004
T = 20 m
m
k = 0.123 N/m
what value of x
corresponds to Umay?
value of x
corresponds to amay?
6 Find Exotal = ?
1
Find Vmax=?
E=2₁47x10³J √man = 0.03141/3/2
-1.00
-2.00
For this motion, find the following:
I
The amplitude
26 The period
C) The angular frequency
d) The maximum speed
e) The maximum acceleration
f) What is the amount of mechanical energy of the system during the motion?
g) Write an equation for its position as a function of time. (Find an equation for its position
in terms of sine function) (x= (2.00 cm)sin (nt)
Transcribed Image Text:5 14.5 The displacement as a function of time of a 0.05-kg object attached to a spring vibrating in simple harmonic motion is shown below. m = 0.05kg * (cm) 3 t(s) 4 what 2.00 1.00 0.004 T = 20 m m k = 0.123 N/m what value of x corresponds to Umay? value of x corresponds to amay? 6 Find Exotal = ? 1 Find Vmax=? E=2₁47x10³J √man = 0.03141/3/2 -1.00 -2.00 For this motion, find the following: I The amplitude 26 The period C) The angular frequency d) The maximum speed e) The maximum acceleration f) What is the amount of mechanical energy of the system during the motion? g) Write an equation for its position as a function of time. (Find an equation for its position in terms of sine function) (x= (2.00 cm)sin (nt)
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