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1. 2. (1 point) Consider the following convergent series: Suppose that you want to approximate the...

1.

(1 point) Consider the following convergent series: Suppose that you want to approximate the value of this series by computin
2.

(1 point) Consider the following series: le(n Use the integral test as follows to determine whether the series converges or d
(1 point) Consider the following convergent series: Suppose that you want to approximate the value of this series by computing a partial sum, then bounding the error using the integral remainder estimate. In order to bound the value of the series between two numbers which are no more than 10 apart, what is the fewest number of terms of the series you would need? Fewest number of terms is 585
(1 point) Consider the following series: le(n Use the integral test as follows to determine whether the series converges or diverges: Find the smallest positive integer N so that the corresponding function f(x) is continuous, positive, and decreasing for all r > N. N = 1 Evaluate f(a) da. The integral equals Infinity !!! (Enter "diverges if the integral diverges.) Given your answers above, what does the integral test tell you about the series? The integral test tells us that the series diverges.
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Solution @ the following series is @ n=1 na the series blo two numbers which are no more ntl thom 104 apart. enda 21094s 9 fa

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