Prove: Let fand f' be continuous on [0,0] with both exponential order a. Then, for s>a, L{f}(s) = sL{f}(s)-f(0).
Prove: Let fand f' be continuous on [0,0] with both exponential order a. Then, for s>a, L{f}(s) = sL{f}(s)-f(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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![Prove: Let fand f' be continuous on [0,0] with both exponential order a. Then, for
s>a, L{f}(s) = sL{f}(s)-f(0).](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F9496fb66-15f0-4d2e-bc7e-ca3bb9b70577%2F63440828-ebd2-471b-9726-50e5a211a646%2Fp0x8qsg_processed.png&w=3840&q=75)
Transcribed Image Text:Prove: Let fand f' be continuous on [0,0] with both exponential order a. Then, for
s>a, L{f}(s) = sL{f}(s)-f(0).
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