Using the power series method about x = 0, the recurrence relation of the differential equation: - (x²+1)y" − 4xy' +6y=0 is: Ck+2 Ck+2 O This option CHE = (1–2k)Ck_, k = 1,2, --- (k+2) (k+1) R2X* 39CK {*+2}{k=1} , k = 0,1, (k+2) Ck+Ck-2, k-2,3. - (k+2)(k+1) k = 0,1,... This option CK+2 = (k+1) Ck 4(k+2)
Using the power series method about x = 0, the recurrence relation of the differential equation: - (x²+1)y" − 4xy' +6y=0 is: Ck+2 Ck+2 O This option CHE = (1–2k)Ck_, k = 1,2, --- (k+2) (k+1) R2X* 39CK {*+2}{k=1} , k = 0,1, (k+2) Ck+Ck-2, k-2,3. - (k+2)(k+1) k = 0,1,... This option CK+2 = (k+1) Ck 4(k+2)
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter10: Sequences, Series, And Probability
Section10.2: Arithmetic Sequences
Problem 68E
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