d²y – 4y = 0 dy, - (at x = 0) = 4 dx а. dx? y(0) = 2; - d²y b. 5- dx2 sdy dy - (at x = 0) = 0 dx + 6y = 0 y(0) = -1; -

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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please show the step by step process during the calculation of the boundaries, since i want to know HOW. Thank you

d²y
а.
dx?
– 4y = 0
dy
(at x = 0) = 4
dx
y(0) = 2;
%3D
-
d²y
b.
dx?
+ 6y = 0
dx
dy
y(0) :
У (0) — — 1;
= -1;
(at x = 0) = 0
%3D
dx
Transcribed Image Text:d²y а. dx? – 4y = 0 dy (at x = 0) = 4 dx y(0) = 2; %3D - d²y b. dx? + 6y = 0 dx dy y(0) : У (0) — — 1; = -1; (at x = 0) = 0 %3D dx
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