1
answer
0
watching
133
views
orchidelk60Lv1
6 Nov 2019
Consider the following. (a) Seek power series solutions of the given differential equation about the given point x Find the recurrence relation. n + 1 an23(n+2) av n-0.1,2.... (b) Find the first four terms in each of two solutions yi and y2 (unless the series terminates sooner). yn(r) - +[the solution corresponding to the even powers of x] +[the solution corresponding to the odd powers of x] (c) By evaluating the Wronskian WV. Y2)(xo), show that yı and y2 form a fundamental set of solutions. Since xo 0, we find Wy1, 2)(0) . Therefore, yı and y2 form a fundamental set of solutions Show transcribed image text
Consider the following. (a) Seek power series solutions of the given differential equation about the given point x Find the recurrence relation. n + 1 an23(n+2) av n-0.1,2.... (b) Find the first four terms in each of two solutions yi and y2 (unless the series terminates sooner). yn(r) - +[the solution corresponding to the even powers of x] +[the solution corresponding to the odd powers of x] (c) By evaluating the Wronskian WV. Y2)(xo), show that yı and y2 form a fundamental set of solutions. Since xo 0, we find Wy1, 2)(0) . Therefore, yı and y2 form a fundamental set of solutions
Show transcribed image text Bunny GreenfelderLv2
24 Jun 2019