particle is in simple harmonic motion along the x axis. The
amplitude of the motion is xm.
When it is at x = x1, its kinetic energy is K = 5 J and its
potential energy (measured with
U = 0 at x = 0) is U = 3 J. When it is at x = −1
2x1, the kinetic and potential energies are:
A. K = 5 J and U = 3J
B. K = 5 J and U...
Which of the following statements are correct?
A. All oscillatory motion is Simple Harmonic Motion.
B. Simple Harmonic motion is a special case of oscillatory
motion.
C. Oscillatory motion is a special case of Simple Harmonic
motion.
D. Oscillatory motion cannot be Simple Harmonic motion
Which of the following statements is correct?
A. In simple harmonic motion, kinetic energy is constant.
B. In simple harmonic motion, potential energy is constant.
C. In simple harmonic motion, the sum of kinetic and...
An object is excuting simple harmonic motion. Which is a true
statement regarding its motion?
a. its velocity is never zero
b. its acceleration is never zero
c. its velocity and accelertation are simultaneously zero
d. its velocity is zero when tis acceleration is a maximum
e. its acceleration is maximum when its velocity is maximum
A particle executes simple harmonic motion, such that at a given
time, it is at ?A/3 moving in towards equilibrium.
0.7seconds later, it is at x=0.9A moving towards
equilibrium. Find the angular frequency of the particle, if it
passes through equilibrium once between the two occurrences.
Repeat the above, with the particle passing through equilibrium
5times between the two occurrences.
A piston in a gasoline engine is in simple harmonic motion. The
engine is running at the rate of 3 410 rev/min. Taking the extremes
of its position relative to its center point as ±4.50 cm.
(a) Find the magnitude of the maximum velocity of the
piston.
m/s
(b) Find the magnitude of the maximum acceleration of the
piston
km/s2
An object attached to a spring vibrates with simple harmonic motion as described by the figure below. (a) For this motion, find the amplitude. (b) For this motion, find the period. (c) For this motion, find the angular frequency. (d) For this motion, find the maximum speed (e) For this motion, find the maximum acceleration. (f) For this motion, find an equation for its position x in terms of a sine function.
In simple harmonic motion, what happens to the velocity as the
acceleration is maximum and vice versa what happens to the
acceleration as velocity is maximum. Explain in details on how you
arrive at your conclusion.
A 323 g object is attached to a spring and executes simple
harmonic motion with a period of 0.210 s. If the total energy of
the system is 6.70 J.
(a) Find the maximum speed of the object.
m/s
(b) Find the force constant of the spring.
N/m
(c) Find the amplitude of the motion.
mA 323 g object is attached to a spring and executes simple
harmonic motion with a period of 0.210 s. If the total energy of...
(A
particle that vibrates under the influence of a simple harmonic
motion) If the total energy is greater than the effort - solve the
Schrödinger equation using polynomial Hermit