Exercise 6. (1 – iv3)i is 1+4n а. е where n is an integer. b. e(1+4n)n where n is an integer. c. e(1+2n)n where n is an integer. d. None of these Exercise 7. Let z be a complex number, f(z) be any function, and C be any contour. Then Se f(z)dz + Lc f(z)dz is a. equal to f. f(z)dz b. equal to – S. f(z)dz c. equal to 0 d. None of these Exercise 8. Let z be a complex number and f(z) be any bounded function on C where C is contour of finite length. Then a. S. f(z)dz = 0 b. S. f(z)dz is not necessary bounded c. S. f(z)dz is bounded d. None of these

Elementary Geometry For College Students, 7e
7th Edition
ISBN:9781337614085
Author:Alexander, Daniel C.; Koeberlein, Geralyn M.
Publisher:Alexander, Daniel C.; Koeberlein, Geralyn M.
ChapterP: Preliminary Concepts
SectionP.CT: Test
Problem 1CT
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Question
а.
sinh?3x+cos23y
sinh(3x)cosh(3x)
b.
cos?(3x)+sinh²(3y)
sin(3x)cos(3x)
с.
cos²(3x)+sinh?(3y)
d. None of these
Exercise 6.
(1 – iv3)i is
а. е
where n is an integer.
b. e(1+4n)n where n is an integer.
c. e(1+2n)ë where n is an integer.
d. None of these
Exercise 7.
Let z be a complex number, f(z) be any function, and C be any contour. Then
Se f(z)dz + S_cf (z)dz is
a. equal to S. f(z)dz
b. equal to – S. f(z)dz
c. equal to 0
d. None of these
Exercise 8.
Let z be a complex number and f(z) be any bounded function on C where C is
contour of finite length. Then
a. ſ. f(z)dz = 0
b. S. f(z)dz is not necessary bounded
c. S. f(z)dz is bounded
d. None of these
2 | Page
Transcribed Image Text:а. sinh?3x+cos23y sinh(3x)cosh(3x) b. cos?(3x)+sinh²(3y) sin(3x)cos(3x) с. cos²(3x)+sinh?(3y) d. None of these Exercise 6. (1 – iv3)i is а. е where n is an integer. b. e(1+4n)n where n is an integer. c. e(1+2n)ë where n is an integer. d. None of these Exercise 7. Let z be a complex number, f(z) be any function, and C be any contour. Then Se f(z)dz + S_cf (z)dz is a. equal to S. f(z)dz b. equal to – S. f(z)dz c. equal to 0 d. None of these Exercise 8. Let z be a complex number and f(z) be any bounded function on C where C is contour of finite length. Then a. ſ. f(z)dz = 0 b. S. f(z)dz is not necessary bounded c. S. f(z)dz is bounded d. None of these 2 | Page
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