Show transcribed image text Alternative series 1. Determine wether each series is abeolutely coevergent, conditional convergent, or divergent Power Series and Taylor series. L. Find the radius of convergence and the interval of convergence of ench poer series (a) Σ (a) Find the domain of f (b) Evahuate f(2) and f(-1) (c) Find f 3. Find a power series representation of J and determine the radius of convergence of ench (a) f(z) = (b) f(z)-(1구교 4. Find the Taylor expansion of each function about the given namber c. (b) f(z)-e-r, c = 0. (c)/(r) cos(r); c-0. 5. Use Maclanrin expansion to find integral
Alternative series 1. Determine wether each series is abeolutely coevergent, conditional convergent, or divergent Power Series and Taylor series. L. Find the radius of convergence and the interval of convergence of ench poer series (a) Σ (a) Find the domain of f (b) Evahuate f(2) and f(-1) (c) Find f 3. Find a power series representation of J and determine the radius of convergence of ench (a) f(z) = (b) f(z)-(1구교 4. Find the Taylor expansion of each function about the given namber c. (b) f(z)-e-r, c = 0. (c)/(r) cos(r); c-0. 5. Use Maclanrin expansion to find integral





