(B) Determine the maximum speed of the block.Use the equation to find v,(max:Vmax@A = (3.44 rad/s)(5.20 × 10-2 m)m/s(C) What is the maximum acceleration of the block?w²A = (3.44 rad/s)?(5.20 × 102 m)m/s?Use the equation to find a:amax%Dmax(D) Express the position, velocity, and acceleration as functions of time in SI units.Find the phase constant from the initialx(0)= A cos p = A → p = 0condition that x = A att = 0:Use the equation to write an expression forx(t). Use the following as necessary: tx = A cos(@t + p) =Use the equation to write an expression forv(t). Use the following as necessary: tv = -@A sin(@t + p) =Use the equation to write an expression fora = -@ʻA cos(@t + q) =a(t). Use the following as necessary: tMASTER ITHINTS:GETTING STARTED I I'M STUCK!Use the equations below. (Note that the direction is indicated by the sign in front of the equations.)x = (0.0579 m)cos(3.44t + 0.1687)v = -(0.199 m/s)sin(3.44t + 0.1687):-(0.685 m/s?)cos(3.44t + 0.168)a =(a) Determine the first time (when t > 0) that the position is at its maximum value.(b) Determine the first time (when t > 0) that the velocity is at its maximum value. Example 15.1A Block-Spring SystemA 490-g block connected to a light spring for which theforce constant is 5.80 N/m is free to oscillate on africtionless, horizontal surface. The block is displacedx= 0t= 0|x; = Av; = 05.20 cm from equilibrium and released from rest as inwwwwthe figure.(A) Find the period of its motion.A block-spring system that begins itsmotion from rest with the block at x = A at t= 0. In this case, p = 0; therefore, x = A cos(B) Determine the maximum speed of the block.ot.(C) What is the maximum acceleration of the block?(D) Express the position, velocity, and acceleration as functions of time in SI units.SOLVE IT(A) Find the period of its motion.Conceptualize Study the figure and imagine the block moving back and forth in simple harmonic motiononce it is released. Set up an experimental model in the vertical direction by hanging a heavy object suchas a stapler from a strong rubber band.Categorize The block is modeled as a particle in simple harmonic motion.Analyze Use the equation to find thek5.80 N/m%Dangular frequency of the block-spring490 x 10-3kgmsystem:= 3.44 rad/sUse the equation to find the period of the2лT = - =system:3.44 rad/s

Name: (B) Determine the maximum speed of the block.Use the equation to find
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Description: (B) Determine the maximum speed of the block.Use the equation to find v,(max:Vmax@A = (3.44 rad/s)(5.20 × 10-2 m)m/s(C) What is the maximum acceleration of the block?w²A = (3.44 rad/s)?(5.20 × 102 m)m/s?Use the equation to find a:amax%Dmax(D) Expres