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GATE 2022 : Engineering Mathematics - Complex Variables - 1
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Let where z is a complex number not equal to zero. Then z is solution of
Assuming i=√-1 and t is a real number, is _________.
Consider the complex valued function where z is a complex variable. The value of b for which the function f(z) is analytic is
The contour given below is on the complex plane where
The value of the integral is __________.
The integral is evaluated along the real axis from 0 to 2 and vertically upward to (2 + i). If I = A + Bt, then value of A will be______
(Assume is the complex conjugate of z)
Let f(z) = (x2+y2) + i2xy and g(z) = 2xy + i(y2–x2) for z = x+iy where . Then in the complex plane C.
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Jun 22ESE & GATE EC
V V Satya Narayana MadasuMember since Sep 2020Gate Qualified in 2018,2019,2020,2021| ISRO Exam qualified| AIR -672|Completed M.Tech in VLSI Design