In the next two problems, find all Laurent series around the indicated point and state the regions of convergence. 3) f(z) = sin, zo = 0 4) f(2) =, zo = -4i

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
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In the next two problems, find all Laurent series around the indicated point and
state the regions of convergence.
3) f(2) = sin zo = 0
4) f(z) = z0 = -4i
Transcribed Image Text:In the next two problems, find all Laurent series around the indicated point and state the regions of convergence. 3) f(2) = sin zo = 0 4) f(z) = z0 = -4i
Question 3)
Find the value of the 3d term evaluated at z =
a.
5.028 E-3
5.230 E-3
b. 5.439 E-3
c.
5.656 E-3
d.
5.882 E-3
e.
6.118 E-3
f.
6.363 E-3
g.
6.617 E-3
Question 4)
Find the value of the 3d term evaluated at z= -2i
a.
+57.78i E-3
b. +60,10i E-3
+62.50i E-3
C.
d.
+65.00i E-3
e.
+67.60i E-3
f. +70.30i E-3
+73.12i E-3
g.
h.
+76.04i E-3
Transcribed Image Text:Question 3) Find the value of the 3d term evaluated at z = a. 5.028 E-3 5.230 E-3 b. 5.439 E-3 c. 5.656 E-3 d. 5.882 E-3 e. 6.118 E-3 f. 6.363 E-3 g. 6.617 E-3 Question 4) Find the value of the 3d term evaluated at z= -2i a. +57.78i E-3 b. +60,10i E-3 +62.50i E-3 C. d. +65.00i E-3 e. +67.60i E-3 f. +70.30i E-3 +73.12i E-3 g. h. +76.04i E-3
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