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Evaluate the integral $\int_0^{1+i}(x^2 - iy)dz$ along the path y = x.
1 Answer
written 6.3 years ago by | • modified 6.1 years ago |
If the curve is not a closed curve then to evaluate the value of integral we use Cartesian form of z i.e.
$z = x + iy i.e. dz = dx + idy$ , the path of the integration is the line y = x
Putting above values in the …