Series solutions quiz

Five questions on Series solutions. Answer all 5 to see your score. Questions are drawn from a bank of 15, so every attempt is different.

0 of 5 answered

Question 1 of 5

A point is ordinary for y'' + p y' + q y = 0 when:

For y'' + y = 0, the recurrence a_(n+2) = -a_n / ((n + 2)(n + 1)) with a1 = 0 produces:

Shifting indices in a series solution is done to:

The radius of convergence of a series solution about an ordinary point is at least:

Legendre's equation has singular points at: