Lab 3 problem Start a new .m script file by New-> Script (or Ctrl+N) Use the code snippets above, plot the function y(1)=esin (1) and its derivative y=-e'sin(t) + e cos(1)from 0 ≤I≤ 10. Try with the step size h to be 1 and 0.1. You should observe the resolution difference between the two step sizes. Then, use finite difference to approximate y' by a for loop as above, and plot the finite difference approximation. Try with the step size h to be 1 and 0.1.

Computer Networking: A Top-Down Approach (7th Edition)
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ISBN:9780133594140
Author:James Kurose, Keith Ross
Publisher:James Kurose, Keith Ross
Chapter1: Computer Networks And The Internet
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Lab 3 problem
Start a new .m script file by New-> Script (or Ctrl+N)
Use the code snippets above, plot the function
y(t) =
sin(t) and its derivative y'= -e sin(t) + e cos(1) from 0≤ ≤ 10. Try with
the step size h to be 1 and 0.1. You should observe the resolution difference between the
two step sizes.
Then, use finite difference to approximate y' by a for loop as above, and plot the finite
difference approximation. Try with the step size h to be 1 and 0.1.
Transcribed Image Text:Lab 3 problem Start a new .m script file by New-> Script (or Ctrl+N) Use the code snippets above, plot the function y(t) = sin(t) and its derivative y'= -e sin(t) + e cos(1) from 0≤ ≤ 10. Try with the step size h to be 1 and 0.1. You should observe the resolution difference between the two step sizes. Then, use finite difference to approximate y' by a for loop as above, and plot the finite difference approximation. Try with the step size h to be 1 and 0.1.
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