4. The infinite series below represent function values for some of our favorite functions, expressed as (infinite) Taylor series. That is, the sum below is S=f (r) for some function f and some real number r. Write the exact value of the sum as S=f (r) ; for example S= Ln(2) 8. a) S= 2– 3! 32 128 + 7! 5! (-1)**'4?n-2 n=1 (2n- 2)! b) S= E Hint: write out the first several terms
4. The infinite series below represent function values for some of our favorite functions, expressed as (infinite) Taylor series. That is, the sum below is S=f (r) for some function f and some real number r. Write the exact value of the sum as S=f (r) ; for example S= Ln(2) 8. a) S= 2– 3! 32 128 + 7! 5! (-1)**'4?n-2 n=1 (2n- 2)! b) S= E Hint: write out the first several terms
Chapter8: Sequences, Series,and Probability
Section8.1: Sequences And Series
Problem 9ECP: For the series i=1510i find (a) the fourth partial sum and (b) the sum. Notice in Example 9(b) that...
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