A particle describes a simple harmonic ocillatory motion (MAS), such that its maximum acceleration is 20 m/s^2 and its maximum velocity is 4m/s. Decide: 1.The frequency of oscillation of the particle. 2. The range of motion
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- tatus: QUESTION 38 The figure shows x(t) curves for three experiments involving a particular spring-box system oscillating in SHM. Rank the curves according to the spring's potential energy at time t=0, greatest to least. Xx O A. 3, 2, 1 O B. 1, 2, 3 O C.1=2=3 O D.3, then 1=2 O.E. 1=2, then 3 nit. Click Save All Answers to save all answers. MacBook AirA mass m = 2.8 kg is at the end of a horizontal spring of spring constant k = 490 N/m on a frictionless horizontal surface. The block is pulled, stretching the spring a distance A = 8.5 cm from equilibrium, and released from rest. a) Calculate the period T of the oscillations in seconds. b)Write an equation for the maximum speed vmax of the block. c)Write an equation for the maximum acceleration amax of the block.5. Review. A particle moves along the x axis. It is initially at the position 0.270 m, moving with velocity 0.140 m/s and acceleration -0.320 m/s². Suppose it moves as a particle under constant acceleration for 4.50 s. Find (a) its position and Answer -2.34 m (b) its velocity at the end of this time interval. Next, assume it moves as a particle in simple harmonic motion for 4.50 s and x = 0 is its equilibrium position. Find Answer -1.30 m/s (c) its position and Answer -0.076 3 m (d) its velocity at the end of this time interval. Answer 0.315 m/s