1. A swinging bell eventually stop oscillating due to
damping forces caused by air resistance and friction at the point
of suspension. Is that the damping oscillation of this swinging
bell can be considered as a simple harmonic motion system?
Explain.
2. There are two identical set of spring mass system. one mass is
pulled so its spring stretched 20cm and the other one is pulled and
its spring stretched only 10 cm. The mass are released
simultaneously. Which mass reach equilibrium point first?
3. Given T=0.69s, m=9.5g, A 0.821 cm, determine stiffness
constant,k.
4. The speed of sound in most solid is somewhat greater than in
air, yet the density of solid is nuch greater in order of 10^4
times. Explain using a related equation.
1. A swinging bell eventually stop oscillating due to damping forces caused by air resistance and...
2. Following problem 1, the same spring-mass is oscillating, but the friction is involved. The spring-mass starts oscillating at the top so that its displacement function is x Ae-yt cos(wt)t is observed that after 5 oscillation, the amplitude of oscillations has dropped to three-quarter (three-fourth) of its initial value. (a) 2 pts] Estimate the value ofy. Also, how long does it take the amplitude to drop to one-quarter of initial value? 0 Co [2 pts] Estimate the value of damping...