95.18: The period of a spring-mass system undergoing simple har x;*gumj1wq (h6 yhf9hxony*: monic motion is T. If the amplitude of the spring-mass system’s motifq:j m(1 6wuxh y;oyxhgh9*n*on is doubled, the period will be:

  96.11: A simple pendulum of mass m and length Lhasa pnoo 3 a yevlb7q) c02u03bx-tyeriod of oscillation T at anc o0u3nlbv3 0b7o tyq-)ae y2xgular 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 object is connected to the end of a long strznz w3bm5jlr ,9:.azqing of negligible mass and the system swings as a simple pendulum with period T. What is the period of the pendulum if the string is mmw b,.3z:nj 9l5z razqade to have one-quarter of its original length?

  05.27: What is the period of a simple pendulum if the length of the corujeb 3 b+1g2x.w 1ra97skepffd is 67.0 cm and the pendulum bob has a mass of 2.4 wrfxb1p ksbe.afe 1 9 2g7+j3ukg?

  06.49: Three identical Hookian springs of spring constant k are connecteb28o iqzq izx90(i ie,mje )v,d 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 exxi z8 biiev(90zi oq)q2 ,ejm,hibits simple harmonic oscillation. Assume that the horizontal 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 oscillation89wql nl4-yiwe )dk v8 is T. Ifnl )w -lqi8ew8v4y9kd the
amplitude of the mass-spring system’s motion is doubled, the period will be

  17.06: A mass connected tod,s7njt3 fyo- an ideal spring oscillates with a period T when it is released from rest at a position A from equilibrium. Which one of the following choices correctly identifies the period of oscillation for the mass connected to the same spring who f,jtyn3 7d-sen it is released from rest at a position 2A from equilibrium?

  10.23: A point object of ot9**+x i8zk w5gbio pmass M is connected to the end of a long string of negligible mass and the system swings as a simple pendulum with 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 9b8w p*5kzgi +t*ooi xsimple pendulum, what is its period?

  07.07: A mass connected to a string swings back and forth as a p+v y f*+ r 1)xvghn;z)r9iitqkendulum with snapshots of they krv+h *1f9n) ;)ixq+t gvizr
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 pend1 spf phv1u xx8d080gwg a2r*aulum oscillates with a period of 2.0 s. If the maximum oscillation of the pendulum i0h1px ga81*2x pwu gdsa80fr vs $4.0^{\circ}$ from equilibrium, what is the length of the string for this pendulum?

  14.05: A simple pendulum consists of a massive bob connected to the end of a ver (,nov 85,b wdrguvj9ly light string. Which one of the following changes should be made in owbv,r,j9 u(vgl8d5n order to increase the period of the pendulum? Ignore air resistance.

  14.45: A long thin rod of mass M and .ox zz 2.z 3q/e kv(-kgcyk8zwlength L is pivoted at one end so that it swings as ./kxwogk.ev -cz 23yq8(z kzza pendulum. The rod is 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?