A clean, copy-and-go complex analysis course for Undergraduate Complex Analysis and strong Grade 12 honors/IB enrichment. Organized into 12 concise chapters, the workbook moves from complex numbers and functions to differentiation (Cauchy–Riemann), elementary analytic functions, complex integration, Cauchy’s Theorem and Integral Formula, power/Taylor series, Laurent series and singularities, residues and the Residue Theorem, conformal mappings/Möbius transforms, harmonic functions, and real-i