Multiple Choice Questions On Complex Analysis
Question 1.
Let C denote the positively oriented boundary of the square whose sides lie along the line Let then
- 2π
- π/8
- -4π
- None Of These
Question 2.
- 21/22
- 22/23
- 23/24
- 24/25
Question 3.
- f has a pole of order 2 at z=0
- f is analytic function at z=0
- where the integral is taken anticlockwise
- The residue of f at z=0 is
Question 4.
- The number of zeros of f(z) in |z|<1 is 2022
- The number of zeros of f(z) in |z|<1 is 1011
- All the zeros of f(z) are simple.
- All the zeros of f(z) are need not be simple.
Question 5.
Question 6.
- f(z) =
- f(z) = {cos x – sin y) + i{sin x + cos y), where z = x + it
- f(z) =
- f(z) = x2 + iy2, where z = x + iy
Question 7.
- 2
- 4
- 1
- 6
Question 8.
Let be the open unit disc. Consider the family F of all holomorphic maps f : D → D such that for f ∈ F, then impossible value of |f’(0)| are
- 1
Question 9.
- A removable singularity if m 2n
- A pole if m < 2n
- A pole if m 2n
- An essential singularity for some values of m, n
Answer Key For Complex Analysis | |
Question Number | Answer Key |
1 | D |
2 | C |
3 | B and C |
4 | A and C |
5 | B |
6 | C |
7 | D |
8 | A, B And D |
9 | A And B |
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