Problem 1) The value of n can be calculated using the following series: -(1- -)-- 1. 1 1.1 5 7'9 1 = 4 +) (-1)"-1 2n – 1 ... Develop an algorithm that performs the following (you can present it in the form of a pseudo-code or a list of steps): Determine r using the above equation. If an is the nth term of the series, then sum Sn of the first n terms is Sn = Sn-1+ an. In each pass, calculate the estimated error E given by E = nn-. Stop adding terms when E< 10-6 and report the approximate value of . Sn-1 Note: You are not asked to submit any code for this part. Submitting the algorithm is sufficient.

C++ for Engineers and Scientists
4th Edition
ISBN:9781133187844
Author:Bronson, Gary J.
Publisher:Bronson, Gary J.
Chapter3: Assignment, Formatting, And Interactive Input
Section: Chapter Questions
Problem 1PP: (General math) a. Write a C++ program to calculate and display the value of the slope of the line...
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Problem 1) The value of t can be calculated using the following series:
1.1 1. 1
35 79
1
T =
4 (1
·) = 4>(-1)"-1,
+
+
- ...
2n – 1
n=1
Develop an algorithm that performs the following (you can present it in the form of a
pseudo-code or a list of steps):
Determine using the above equation. If a, is the nth term of the series, then sum S, of
the first n terms is Sn = Sn-1+an. In each pass, calculate the estimated error E given by
E = Sn-Sn=1. Stop adding terms when E < 10-6 and report the approximate value of 7.
Sn-1
Note: You are not asked to submit any code for this part. Submitting the algorithm is
sufficient.
Transcribed Image Text:Problem 1) The value of t can be calculated using the following series: 1.1 1. 1 35 79 1 T = 4 (1 ·) = 4>(-1)"-1, + + - ... 2n – 1 n=1 Develop an algorithm that performs the following (you can present it in the form of a pseudo-code or a list of steps): Determine using the above equation. If a, is the nth term of the series, then sum S, of the first n terms is Sn = Sn-1+an. In each pass, calculate the estimated error E given by E = Sn-Sn=1. Stop adding terms when E < 10-6 and report the approximate value of 7. Sn-1 Note: You are not asked to submit any code for this part. Submitting the algorithm is sufficient.
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