Suppose that roots of the characteristic equation of the linear homogenous recurrence relation are 3,3,2,2,4 then the solution a, is given by O a, =a,3°+a,2² +a;4 O a, = (a, + na,+n°a)3³+(a, +na2)2² +a,4' O a, = (a,3"+a,2") +a;4" O a, = (a, +na,)3" +(a4+nag)2" +ag4"

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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Suppose that roots of the characteristic equation of the linear homogenous recurrence relation are 3,3,2,2,4 then the solution
a, is given by
O a, =a,3°+a,2² +a;4
O a, = (a, + na,+n²a,)3³+(a,+na2)2² + a,4'
O a, = (a,3" +a,2") +a,4"
O a, = (a, +na,)3" +(a4+nag)2" +ag4"
Transcribed Image Text:Suppose that roots of the characteristic equation of the linear homogenous recurrence relation are 3,3,2,2,4 then the solution a, is given by O a, =a,3°+a,2² +a;4 O a, = (a, + na,+n²a,)3³+(a,+na2)2² + a,4' O a, = (a,3" +a,2") +a,4" O a, = (a, +na,)3" +(a4+nag)2" +ag4"
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