95.18: The period of a spring-mass system undergoing simple h7pblxbt( ;) w2dvjvqd9a :iw+armonic motion is T. If the amplitude of the s tj:+lb9dqvb;a ()vid pw7x 2wpring-mass system’s motion is doubled, the period will be:

  96.11: A simple pendulum of mass m and length Lhasa period of os64 ,obukdt rvub77c3 ocillation T at angul77dc4vbot,ou 3 bu6rk ar amplitude $θ = 5^{\circ}$ measured from its equilibrium position. If the amplitude is changed to $10^{\circ}$ and everything else remains constant, the new period of the pendulum would be approximately:

  09.22: A point objectx 9: d/gfby gz9y0f8 ms2hii1 cn3jbq* is connected to the end of a long string of negligible mass and the system swings as a simple pendulum i q1i xdmf0n8hb yfjc3/z*9yb9 :g2gswith period T. What is the period of the pendulum if the string is made to have one-quarter of its original length?

  05.27: What is the period of a simple p:do2 *ccs0 ie4eofp) dendulum if the length of the cord is 67.0 cm and the pendulum bob has a mass of 2.deo )4ps:0i*2defo cc 4 kg?

  06.49: Three identical Hookian springs of spring constant k are .p6wg;.kitlb 6 f-qvhconnected as shown to a mass M in equilibrium. The horizontal platform shown between the springs and the springs themselves have no mass. If the mass M is slightly displaced vertically, the mass exhibits simple harmonic oscillation. Assume that the horizo i t.wh;b6 vkl6f.qg-pntal platform does not rotate during the oscillations.What is the period of the oscillation?

  07.23: The period of a mass-spring system undergoing simple harmonic oscillati;oa 7uypa3,s70iwag hon sa a awg3 7yu,;poh7i0is T. If the
amplitude of the mass-spring system’s motion is doubled, the period will be

  17.06: A mass connected to an ideal spring oscillates wi c x(i);geih*yth a period T when it is released from rest at a position A from equilibrium. Which one of the following c*) gi(iehc x;yhoices correctly identifies the period of oscillation for the mass connected to the same spring when it is released from rest at a position 2A from equilibrium?

  10.23: A point object of ma/*:2tpttob :pr/w yps ss M is connected to the end of a long string of negligible mass and the system swings as a simple pendulum with /try2p* bpt: p wsot/:period T. The point object of mass M is now replaced with a point object of mass 4M. When this new system swings as a simple pendulum, what is its period?

  07.07: A mass connected to a string swings back and forth asogzl,08 8azi)0 eaun0nuk q4i a pendulum with snapshots g a)a84 n80o0nue uzzi0qil,kof the
motion seen in the figure. Ignore the friction in the system. Which of the following statements about the pendulum-Earth system is correct?

  13.09: A simple pendulum oscillates with a period of 2.i/l cz1 h)qm 218swwu(+edshr0 s. If the maximum oscillation of 8)/(eq +s1wh zli2s1cw rhd muthe pendulum is $4.0^{\circ}$ from equilibrium, what is the length of the string for this pendulum?

  14.05: A simple pendulum consists of ab0qry8cx:is4 massive bob connected to the end of a very light string. Which one of the following changes should be made in order to increasec4bs0i8q r:y x the period of the pendulum? Ignore air resistance.

  14.45: A long thin rcq9gaz* ,xaes(y)i l )od of mass M and length L is pivoted at one end so that it swings as a pendulum. The rod *i q(c 9) g,ls)axazyeis set into simple harmonic oscillation and has a period of motion T. A second thin rod with mass 2M and length 2L also is pivoted at one end to swing as a pendulum. When this second rod is set into simple harmonic oscillation, what is its period?