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= 0, For the linear difference equation uj – 3ux –1 – 16z–2 + 48uz – 3 = 0 with initial conditions up = u1 = 24, uz = 0, (1) Find the following entries in the sequence using the difference equation uz = u4 = (2) Find an explicit (non-recursive) formula for the solution of the linear difference equation with the above given initial conditions. (3) Find u23 using the formula you found in the previous part. U23 =

= 0, For the linear difference equation uj – 3ux –1 – 16z–2 + 48uz – 3 = 0 with initial conditions up = u1 = 24, uz = 0, (1) Find the following entries in the sequence using the difference equation uz = u4 = (2) Find an explicit (non-recursive) formula for the solution of the linear difference equation with the above given initial conditions. (3) Find u23 using the formula you found in the previous part. U23 =

Advanced Engineering Mathematics
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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= 0, For the linear difference equation uz – 3uz –1 – 16; –2 + 48uz –3 = 0 with initial conditions up u1 = 24, uz = 0, (1) Find the following entries in the sequence using the difference equation uz = u4 = (2) Find an explicit (non-recursive) formula for the solution of the linear difference equation with the above given initial conditions. (3) Find u23 using the formula you found in the previous part. U23 =
Transcribed Image Text:= 0, For the linear difference equation uz – 3uz –1 – 16; –2 + 48uz –3 = 0 with initial conditions up u1 = 24, uz = 0, (1) Find the following entries in the sequence using the difference equation uz = u4 = (2) Find an explicit (non-recursive) formula for the solution of the linear difference equation with the above given initial conditions. (3) Find u23 using the formula you found in the previous part. U23 =
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