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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
Design and implement Binary digital modulation for a specific input signal frequency, sampling frequency and signal level for binary frequency shift keying (BFSK) by applying MATLA
String Manipulation: The string in MATLAB software consists of any number of characters and is contained in the single quotes. Actually, strings are considered as vectors in w
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the basic equation of modeling radioactive decay is where the amount of the radioactive substance is at time and is the decay rate. Some radioactive substances decay into other rad
1. Enter the 3×4 matrix Let a ij denote the entry of A in the ith row and jth column. Use Matlab to compute the following : (a) a 13 + a 32 (b) Three times the
Illustration of a built-in function: The length function is an illustration of a built-in function which computes a single value; it returns the length of a vector. As an illu
Given , provide solutions for the following systems of equations a) , 1.0 10.5 0.5 9 0.5 3.25 5.25 2.5 2 13 5 6 ? ? ? ? ? ? ? ? ? ? ? A ? ? ? ? ? ? ? ? ? ? ? ? 3 7 16 b b) , 1.0 10
Solve the optimality condition for each P equation against M according to the following relation: Condition for Optimality: ∇ M = λ ∇ P with respect to C and T.
I need assignment to finish.
To change a variable: To change a variable, the other assignment statement can be used that assigns the value of a different expression to it. Consider, for illustration, the
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