Question: Please provide solve for this in python for google colab You are analyzing a damped harmonic oscillator described by the second-order linear differential equation: mdt2d2x+cdtdx+kx=0
Please provide solve for this in python for google colab 
You are analyzing a damped harmonic oscillator described by the second-order linear differential equation: mdt2d2x+cdtdx+kx=0 where m,c, and k are positive constants representing mass, damping coefficient, and spring constant, respectively. The general solution to this differential equation is given by: x(t)=C1er1t+C2er2t Here, C1 and C2 are constants, and r1 and r2 are the roots of the characteristic equation corresponding to the damped harmonic oscillator. a. General Solution: Provide the general solution for x(t) in terms of C1,C2,r1, and r2
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