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Functions which return More than one Value:
Functions which return one value have one output argument. The Functions which return more than one value should rather have more than one output argument in the function header, in the square brackets. That means that in the body of the function, values should be assigned to all the output arguments listed in the function header. The common form of a function definition for a function which computes and returns more than one value looks like this:
In the vector of the output arguments, the output argument names by convention are separated by commas.
For illustration, here is a function which computes two values, both the area and the circumference of a circle; this is stored in a file known as the 'areacirc.m':
IIR filter using Bilinear trasformation
Barrier Option pricing in Matlab using MC simulation or finite difference methods
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Writing data to a File: The save function can be used to write a data from the matrix to the data file, or to append a data file. The format is as shown below: save filenam
It is desired to determine the DFT of the analogue signal x (t) = 25 cos(10 Πt)cos(400Πt). (a) Find the Nyquist rate of the signal. (b) What is the record (signal) length i
You will write functions • B=null basis(A,tol); • B=range basis(A,tol); The function null basis takes a matrix A as input, and outputs a basis for the null space of A, obtained via
Expressions: The Expressions can be formed using values, variables which have already been formed, operators, parentheses, and built-in functions. For numbers, these can invol
Illustration of Function functions: For illustration, to pass the sin function into fplot, one would pass its handle as shown in figure for the result. >> fplot(@s
Illustration of script: For illustration, we will now generate a script known as script1.m which calculates area of the circle. It assigns a value for the radius, and then com
Q. An expression for a sawtooth wave over the internal 0 ≤ t ≤ T0 is given by f(t) = At/T0. The student is encouraged to check the Fourier coefficients to be a 0 = A/2, an = 0 for
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