Solve the initial value problem

This is your standard Euler-Cauchy ODE, which means we can substitute , then determine the possible values of to generate the set of fundamental solutions.










For , we get the solution



We'll get something almost identical with - namely, two fundamental solutions and , and so the general solution will be



Given , we have



and from we get




so that the particular solution is

2.4+3.2t. you get the answer by adding the ones with variables and ones without

2ones makes no sense six flags with magic mountains that’s wrong