Torontiating torm-by-torm givos 02 sin 0

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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where the series converges pointwise to the graph on the previous slide.
Note: This series converges absolutely by comparison to the series for
The derivative of f(z) is piecewise
constant, as seen in the graph (right).
Difforontiating torm-by-torm givos
04
02
("7").
0<z < L.
sin
n odd
The weaker series convergence is easily
soon, and it is casy to vorify that this is
the sine series for f'(z) 1.
Transcribed Image Text:where the series converges pointwise to the graph on the previous slide. Note: This series converges absolutely by comparison to the series for The derivative of f(z) is piecewise constant, as seen in the graph (right). Difforontiating torm-by-torm givos 04 02 ("7"). 0<z < L. sin n odd The weaker series convergence is easily soon, and it is casy to vorify that this is the sine series for f'(z) 1.
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