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

The answer is 10. and if you go by pemdas you would 1. multiplication 2. division 3. addition 4. subtraction