thanksSolutionmultiply e18t throughout the equation The diff

thanks

Solution

multiply e(1/8)t throughout the equation

The differential equation becomes,

d/dt(e(1/8)ty) = 8te(1/8)t

the solution of which gives------y = [{64e(1/8)t(t-8)}+c]/e(1/8)t

given y(0) = 3

which gives c = 515

So, y = [{64e(1/8)t(t-8)}+515]/e(1/8)t

thanksSolutionmultiply e(1/8)t throughout the equation The differential equation becomes, d/dt(e(1/8)ty) = 8te(1/8)t the solution of which gives------y = [{64e(

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