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If f(z) is analytic in a simply connected domain D, then for every closed path C and D
  • a)
  • b)
  • c)
  • d)
Correct answer is option 'B'. Can you explain this answer?
Verified Answer
If f(z) is analytic in a simply connected domain D, then for every clo...
Cauchy's Theorem:
If f(z) is single-valued and an analytic function of z and f'(z) is continuous at each point within and on the closed curve c, then according to the theorem, 
Cauchy's Integral Formula:
For Simple Pole:
If f(z) is analytic within and on a closed curve c and if a (simple pole) is any point within c, then

For Multiple Pole:
If f(z) is analytic within and on a closed curve c, and if a (multiple poles) are points within c, then
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Most Upvoted Answer
If f(z) is analytic in a simply connected domain D, then for every clo...
Cauchy's Theorem:
If f(z) is single-valued and an analytic function of z and f'(z) is continuous at each point within and on the closed curve c, then according to the theorem, 
Cauchy's Integral Formula:
For Simple Pole:
If f(z) is analytic within and on a closed curve c and if a (simple pole) is any point within c, then

For Multiple Pole:
If f(z) is analytic within and on a closed curve c, and if a (multiple poles) are points within c, then
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If f(z) is analytic in a simply connected domain D, then for every closed path C and Da)b)c)d)Correct answer is option 'B'. Can you explain this answer?
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