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This project carries 50% of your ?nal mark. Please hand in your work to the Mathematical and Physical Sciences School O?ce, no later than 4pm Monday 21st January 2013.
Please ?ll in a cover form as well.
Place ?nal answers in spaces provided and attach any requested ?gures (with title, labels and legends) and additional paper used. You might want also to attach the MATLAB algorithms so that it will be easier to mark and test your algorithms.
PLEASE PUT YOUR NAME AND STUDENT NUMBER ON ALL ADDITIONAL SHEETS ATTACHED.
Aims of the project
At the end of the project, you should be able to (i) convert mathematical equations into Matlab programs, (ii) test the programs, (iii) plot functions, (iv) carry out some simple investigations and make conclusions about your ?ndings.
Mathematical ideas used The aim of this project is to measure how deep your MATLAB programming skills are. The requirement is to transform mathematical problems into computer algorithms to facilitate easy and fast calculations as well as introducing you to some new mathematical concepts such as
plase help me to convert a theory part of ammonia-vapour simple absorption system into matlab programmong
Calling a Function: Here is an illustration of the call to this function in which value returned is stored in the default variable ans: >> calcarea(4) ans = 50.2655
1. Write a function to threshold your images separating the background from the foreground: Implement the "peakiness" detection algorithm described in class. The output of your
program for sweep surface
how to implement visual cryptography on grayscale images
Goal: Learn how to do statistics, sorting and curve fitting in Matlab. Put all of those ".m" files in a folder called yourname_lab7, and zip the folder and submit it on the class w
Illustration of Output statements: For illustration, >> disp('Hello') Hello >> disp(4^3) 64 The formatted output can be printed to the screen by using the fpr
Perform the convolution of following sequences (a) x[n] = [1 2 3], N1 = 1 and h[n] = [1 - 1], N2 = 1 (b) x[n] = [1 2 3], N1 = 2 and h[n] = [1 - 1], N2 = 1 (c) x[n] = [1 2 3], N1 =
Illustrations of calling the rand function: The function ‘rand’ can be used to produce random real numbers; calling it produces one random real number in the range from 0 to
can i post attachments of the assignment? and you do them for me?
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