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Express both f(z) and f'(z) in terms of the complex variable z=x+iy
a, b∈ R
z=1/(-5-i) in standard (algebraic) form. Further, give an Argand diagram
in which z, z bar and −z are plotted.
2 + 2z + 2
where C is the circle |z| = 2.
Ln(1−z)dz, where C is the parallelogram with vertices ±i, ±(1+i).
3. ∫ 2π
1 + 3 cos θ
4 − 1
dz. where C is the circle |z + 1| = 1
π − i
dz. where C is the unit circle