6 problems.
- Holomorphic interpolation on the sequence \(1/n\)
- Fundamental theorem of algebra
- \(\int_0^\infty \frac{\cos x}{(1+x^2)^2}\,dx\) by residues
- Laurent series at \(0\) of \(\sin^2 z/z\), \(ze^{-1/z^2}\), and \(1/(z(4-z))\)
- Conformal map of the unit disk minus a subdisk onto the first quadrant
- Laplace’s equation in polar coordinates