Exercise 3. * sin(3z) Let f(z) and C: Iz – T| = 1. Then S. f(z)dz = z (z-n) а. О b. 2ni c. -2ni d. None of the above а. b. C. O d.

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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6:03 O A
Exercise 3. *
sin(3z)
Let f(z)
and C: |z – a| = 1. Then f. f(z)dz =
z2(z-n)
а. О
b. 2ni
с. —2пі
d. None of the above
а.
b.
с.
d.
Exercise 4. *
sin(3z)
Let f(z) =
and C: |z| = 1. Then ſ, f(z)dz =
z2(z-n)
а. 0
b. Зпі
с. —6лі
d. None of the above
b.
C.
II
Transcribed Image Text:6:03 O A Exercise 3. * sin(3z) Let f(z) and C: |z – a| = 1. Then f. f(z)dz = z2(z-n) а. О b. 2ni с. —2пі d. None of the above а. b. с. d. Exercise 4. * sin(3z) Let f(z) = and C: |z| = 1. Then ſ, f(z)dz = z2(z-n) а. 0 b. Зпі с. —6лі d. None of the above b. C. II
6:03 A O
docs.google.com
C.
d.
Exercise 5. A simple contour that is not closed can
cross itself. *
False
True
Exercise 6. Let f be a function with If]<2 and C be the
curve that connects 0 to 1 and then 1 to 1+i (through
line segments). Then the modulus of the integral of f
over the curve C is *
<4
<2
>4
<1
None of these
6
II
K
Transcribed Image Text:6:03 A O docs.google.com C. d. Exercise 5. A simple contour that is not closed can cross itself. * False True Exercise 6. Let f be a function with If]<2 and C be the curve that connects 0 to 1 and then 1 to 1+i (through line segments). Then the modulus of the integral of f over the curve C is * <4 <2 >4 <1 None of these 6 II K
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