From the basic definition of complex integration, evaluate the integral o f(z) dz, where C is the parametrized unit circle enclosing the origin, C: x(t) = cost, y(t) = sint or z = eit, and where f(z) = z².
From the basic definition of complex integration, evaluate the integral o f(z) dz, where C is the parametrized unit circle enclosing the origin, C: x(t) = cost, y(t) = sint or z = eit, and where f(z) = z².
From the basic definition of complex integration, evaluate the integral o f(z) dz, where C is the parametrized unit circle enclosing the origin, C: x(t) = cost, y(t) = sint or z = eit, and where f(z) = z².
Combination of a real number and an imaginary number. They are numbers of the form a + b , where a and b are real numbers and i is an imaginary unit. Complex numbers are an extended idea of one-dimensional number line to two-dimensional complex plane.
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