Spiders are more sensitive to oscillations at higher frequencies. For example, a low-frequency oscillation at 1 Hz can be detected for amplitudes down to 0.1 mm, but a high-frequency oscillation at 1 kHz can be detected for amplitudes as small as 0.1 μm. For these low- and high-frequency oscillations, we can say that A. The maximum acceleration of the low-frequency oscillation is greater. B. The maximum acceleration of the high-frequency oscillation is greater. C. The maximum accelerations of the two oscillations are approximately equal.
Spiders are more sensitive to oscillations at higher frequencies. For example, a low-frequency oscillation at 1 Hz can be detected for amplitudes down to 0.1 mm, but a high-frequency oscillation at 1 kHz can be detected for amplitudes as small as 0.1 μm. For these low- and high-frequency oscillations, we can say that A. The maximum acceleration of the low-frequency oscillation is greater. B. The maximum acceleration of the high-frequency oscillation is greater. C. The maximum accelerations of the two oscillations are approximately equal.
Spiders are more sensitive to oscillations at higher frequencies. For example, a low-frequency oscillation at 1 Hz can be detected for amplitudes down to 0.1 mm, but a high-frequency oscillation at 1 kHz can be detected for amplitudes as small as 0.1 μm. For these low- and high-frequency oscillations, we can say that
A. The maximum acceleration of the low-frequency oscillation is greater.
B. The maximum acceleration of the high-frequency oscillation is greater.
C. The maximum accelerations of the two oscillations are approximately equal.
A particle is oscillating, following the equation: x=4 cos 5t+ 6 sin 5t, where x is in meters and t is in seconds. e Determine a) the period of the oscillation in seconds, b) the amplitude in meters and the phase angle in degrees, and c) the maximum velocity and maximum acceleration of the particle, in m/s and m/s² respectively.
A massless spring hangs from the ceiling with a small object attached to its lower end. The object is initially held at rest in a
position yi such that the spring is at its rest length. The object is then released from y; and oscillated up and down, with its
lowest position being 10 cm below Yi.
a. What is the frequency of oscillation?
b. What is the speed (in m/s) of the object when it is 8 cm below the initial position?
c. An object of mass 340 g is attached to the first object, after which the system oscillated with half the original frequency.
What is the mass (in grams) of the first object?
d. How far below (in cm) Yi is the new equilibrium (rest) position with both objects attached to the spring?
Please help
Chapter 14 Solutions
College Physics: A Strategic Approach (3rd Edition)
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