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What is the value of z + z + z when z = $\frac{i}{1 + i}$?
What is the value of z + z + z when z = $\frac{i}{1 + i}$?
For the function $f(z) = \frac{1}{2z - 3}$, what is the number of singular points in $z - i = 2$?
For the function $f(z) = \frac{1}{2z - 3}$, what is the number of singular points in $z - i = 2$?
If f(z) is analytic in domain B and not zero, and C is any simply closed curve in B, what is the value of $\oint_C f(z) dz$?
If f(z) is analytic in domain B and not zero, and C is any simply closed curve in B, what is the value of $\oint_C f(z) dz$?
What is the value of z + z + z when z = $\frac{i}{1 + i}$?
What is the value of z + z + z when z = $\frac{i}{1 + i}$?
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For the function $f(z) = \frac{1}{2z - 3}$, what is the number of singular points in $z - i = 2$?
For the function $f(z) = \frac{1}{2z - 3}$, what is the number of singular points in $z - i = 2$?
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If $f(z)$ is analytic in domain $B$ and not zero, and $C$ is any simply closed curve in $B$, what is the value of $\oint_C f(z) dz$?
If $f(z)$ is analytic in domain $B$ and not zero, and $C$ is any simply closed curve in $B$, what is the value of $\oint_C f(z) dz$?
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When $z = \frac{i}{1 + i}$, what is the value of $z + z + z$?
When $z = \frac{i}{1 + i}$, what is the value of $z + z + z$?
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If a function $g(z)$ is given by $g(z) = -2\pi i \cot(\pi z)$, what is the number of singular points in $z - i = 2$?
If a function $g(z)$ is given by $g(z) = -2\pi i \cot(\pi z)$, what is the number of singular points in $z - i = 2$?
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