t>o, + > o ラメラC 2X70 017 27×70 '017 3) Solve the following wave equations: part a) Find the solution u(t,x) to дии = чихх u (t, 0) = u(t,1) => ༥(༠,) {_× -Eu (0,x) = 0 ² 5 × 50 part b) Find the solution u(t,x) to 244 = 4xx u(to) = u(t)=0 u (0,x): 5x 84 (0,x) = 1 01×≤11 ฟ π
t>o, + > o ラメラC 2X70 017 27×70 '017 3) Solve the following wave equations: part a) Find the solution u(t,x) to дии = чихх u (t, 0) = u(t,1) => ༥(༠,) {_× -Eu (0,x) = 0 ² 5 × 50 part b) Find the solution u(t,x) to 244 = 4xx u(to) = u(t)=0 u (0,x): 5x 84 (0,x) = 1 01×≤11 ฟ π
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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