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A mass is attached to the end of a spring and set into oscillation on a horizontal frictionless surface by releasing it from a stretched position. The position of the mass at any time is described byx-(6.7 cm) cos [2t/(0.76 s)]. (Where applicable, indicate the direction with the sign of your answer. Assume the mass is initially stretched in the positive direction.) (a) Determine the period T of the motion. (b) Determine the location of the mass at t 3.4 s cm (c) Determine the location of the mass at t = 3.4 s + T cmHi, please answer the question. I will be more then happy to thumbs up it if it is correct!

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Concept: here we use the concepts of simple harmonic oscillations and use angle inside cos as radian,

put t 3-4s in expression and c getx6 6086 cm Position after a ガwie interval equal fo a IS Sanne ољ before. So***************************************************************************************************
Check the answer and let me know immediately if you find something wrong... I will rectify the mistakes asap if any

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