Question

Q. explain and solve differential equation of simple harmonic oscillator....​

Answer 1

Answer:

d2xdt2=−kmx. This is the differential equation for simple harmonic motion with n2=km. Hence, the period of the motion is given by 2πn=2π√mk. We can conclude that the larger the mass, the longer the period, and the stronger the spring (that is, the larger the stiffness constant), the shorter the period.

Answer 2

Answer:

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