a.) Use MATLAB to show that the sum of the infinite series (128 (D²) (n=1,2,...,m) converges to x. Do it by computing the sum for i.) m= 10 ii.) m 1,000 iii.) m=10,000 For each part create a vector n, and then use element-by-element calculations to compute the series. b.) A cone shaped container is designed to have a volume of 315 m². Determine the radius, r, of the base and the surface areas, S, of the container with the heights, h of 5, 6, 7, 8, 9, 10 and 12 m. The volume, V, and the surface area, S, of the containers are given by: V=¹h and S=√² +h² The program should then display the output in tabular form in the following formats: Height Radius 5 X.XX 6 X.XX 7 X.XX 8 X.XX ****** Surface Area XXX.XXX xxx.xxx XXX.XXX XXX.XXX *******

Computer Networking: A Top-Down Approach (7th Edition)
7th Edition
ISBN:9780133594140
Author:James Kurose, Keith Ross
Publisher:James Kurose, Keith Ross
Chapter1: Computer Networks And The Internet
Section: Chapter Questions
Problem R1RQ: What is the difference between a host and an end system? List several different types of end...
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a.) Use MATLAB to show that the sum of the infinite series
(n= 1, 2, .m) converges to z. Do it by computing the sum for
i.) m= 10
ii.) m=1,000
ii.) m=10,000
For each part create a vector n, and then use element-by-element calculations to compute the series.
b.) A cone shaped container is designed to have a volume of 315 m. Determine the radius, r, of the
base and the surface areas, S, of the container with the heights, h of 5, 6, 7, 8, 9, 10 and 12 m.
The volume, V, and the surface area, S, of the containers are given by:
V=-m'h and S=rVP +h?
The program should then display the output in tabular form in the following formats:
TIT
Height Radius
Surface Area
X.XX
XXX.XXX
X.XX
XXX.XXX
7
X.XX
XXX.XXX
8
X.XX
XXX.XXX
......
Transcribed Image Text:a.) Use MATLAB to show that the sum of the infinite series (n= 1, 2, .m) converges to z. Do it by computing the sum for i.) m= 10 ii.) m=1,000 ii.) m=10,000 For each part create a vector n, and then use element-by-element calculations to compute the series. b.) A cone shaped container is designed to have a volume of 315 m. Determine the radius, r, of the base and the surface areas, S, of the container with the heights, h of 5, 6, 7, 8, 9, 10 and 12 m. The volume, V, and the surface area, S, of the containers are given by: V=-m'h and S=rVP +h? The program should then display the output in tabular form in the following formats: TIT Height Radius Surface Area X.XX XXX.XXX X.XX XXX.XXX 7 X.XX XXX.XXX 8 X.XX XXX.XXX ......
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