By writing the summation of the two-power series =o2ncn+1xn+2 + Σ₁(n + 2)cnxn-1 = 0, we obtain: 36₁ +4€₂x + x=2[(x+3)+1 +2(k − 2)-1]x* = 0 O This Option 30₁ +4₂x + ₂[(k+3)ck-1 + 2(k − 2)x+1]x* = 0
By writing the summation of the two-power series =o2ncn+1xn+2 + Σ₁(n + 2)cnxn-1 = 0, we obtain: 36₁ +4€₂x + x=2[(x+3)+1 +2(k − 2)-1]x* = 0 O This Option 30₁ +4₂x + ₂[(k+3)ck-1 + 2(k − 2)x+1]x* = 0
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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By writing the summation of the two-power series
00
Eno 2ncn+1x+2 + Σ1(n + 2)cnxn-1 = 0, we obtain:
30₁ +4₂x + 2[(k+3)+1 +2(K-2)-1]x² = 0
O This Option
30₁ +40₂x + 2[(k+3)ck-1 + 2(k-2)+1]x* = 0](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F3d4f2403-0599-40b5-84ef-aff2bc553c7e%2F240da532-57bc-46a1-af38-5e60d4024ec5%2Fa9ifm37_processed.jpeg&w=3840&q=75)
Transcribed Image Text:I
By writing the summation of the two-power series
00
Eno 2ncn+1x+2 + Σ1(n + 2)cnxn-1 = 0, we obtain:
30₁ +4₂x + 2[(k+3)+1 +2(K-2)-1]x² = 0
O This Option
30₁ +40₂x + 2[(k+3)ck-1 + 2(k-2)+1]x* = 0
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