Question #147906

Show whether the differential equation given below is linear or nonlinear.
Also determine its order:
dR/dt=-k/R^n
Where n=1

Expert's answer

Given drdt=kRn\frac{dr}{dt} = \frac{-k}{R^n} , where n = 1, therefore we have that \frac{}{}

dRdt=kR1\frac{dR}{dt} = -kR^{-1}

Since the power of the dependent variable is -1, then the differential equation is non-linear

Also the order of the differential equation is 1 since the highest derivative is 1


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