Here is another way to work out E",-1r2. Observe that (r+1)3 -73 = 3r2 +3r+1. Hence E(r+1) -73 = 3 r2+3 E rtn. r=1 r=1 r-1 The left-hand side is equal to 2° – 1°) + (3³ – 2ª) + (4° – 3°)+.. + (n+1) -n°) = (n+1) – 1. %3D Hence we can work out 2=-1. Carry out this calculation, and check that your formula agrees with in ExerHUAWEI Nova 3i
Here is another way to work out E",-1r2. Observe that (r+1)3 -73 = 3r2 +3r+1. Hence E(r+1) -73 = 3 r2+3 E rtn. r=1 r=1 r-1 The left-hand side is equal to 2° – 1°) + (3³ – 2ª) + (4° – 3°)+.. + (n+1) -n°) = (n+1) – 1. %3D Hence we can work out 2=-1. Carry out this calculation, and check that your formula agrees with in ExerHUAWEI Nova 3i
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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