(c) given one solution of (1), y1 = e-2t and you want to produce a second unkno solution y2 by using it. Suppose the new solution has the form Y2 = u(t)y1(t) fe certain function u(t), and hence we just need to determine u(t) in order to determ Let us think about the previous part in a little different way. You %3D Y2. To find out u(t), substitute y2 (t) back into equation (1), do calculation, simp and solve for u(t) (you are supposed to have a family of choices). Last, choos suitable u(t) for y2(t) and then justify whether y1 and Y2 that you chose for fundamental set of solutions. (Compare you results to the previous part)
(c) given one solution of (1), y1 = e-2t and you want to produce a second unkno solution y2 by using it. Suppose the new solution has the form Y2 = u(t)y1(t) fe certain function u(t), and hence we just need to determine u(t) in order to determ Let us think about the previous part in a little different way. You %3D Y2. To find out u(t), substitute y2 (t) back into equation (1), do calculation, simp and solve for u(t) (you are supposed to have a family of choices). Last, choos suitable u(t) for y2(t) and then justify whether y1 and Y2 that you chose for fundamental set of solutions. (Compare you results to the previous part)
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter4: Polynomial And Rational Functions
Section: Chapter Questions
Problem 5T
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