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- Find the Laurent series of the following function and the given constraint: f(z) = 1 f(z) = 3 1 f(z) = 1 z² - 3z +2 7 3 + + +.. z4 1 3 7 ² - 2 + 1 - Z z² for z>4 f(z) = 4 1 2 3 7 + + -+. 3 f(z) (2) = 2/12 - 0²/12 + 12²/17--12. E-3 00 n%3D3 2n-5 Using the Direct Comparison Test show if the series is divergent of convergentby (-1)" k2 +k+1 k%3D1 Of the following, which is the smallest number M for which the alternating series error bound guarantees that |f(1) – P4(1)| < M? 1 5! 31 1 B 21 1 C 31 Previous Next
- 4. The series ∞ n= 1-5n² 3n²+1 ".. (a) is Absolutely Convergent. (b) is Conditionally Convergent, but not Absolutely Convegent (c) is Divergent (d) None of these are correct1. Derive the generating function A for a series a, if a, is defined recursively as an = an-1-2a,-2 and ao = -1, a1 = 2. (NOTE: Please elaborate on the answer and explain. Please uu uVi Luy-pasie ut aswei HV the internet or from Chegg.)