Question
1. How to prove that if a complex function g is differentiable at a point x in the complex numbers, then g is continuous at
1. How to prove that if a complex function g is differentiable at a point x in the complex numbers, then g is continuous at that point x.
2. If we have the radii of convergence R and R' for two power series, what can we say about the radius of convergence for an+bn? Would that just be R + R'?
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Visualizing Environmental Science
Authors: Linda R. Berg, David M. Hassenzahl, Mary Catherine Hager
4th Edition
1118169832, 978-1118169834
