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Finding sums and products:
A very general application of a for loop is to compute sums and products. For illustration, rather than of just printing the integers 1 through 5, we can compute the sum of the integers 1 through 5 (or, in common, 1 through n, here n is any positive integer). Principally, we want to implement
or compute the sum 1 + 2 + 3 + ... + n.
In order to do this, we require to add each value to a running sum. The running sum is a sum which will keep changing; we keep adding to it. At First the sum has to be initialized to 0, then in this situation it will be 1 (0 + 1), then 3 (0 + 1 + 2), then 6 (0 + 1 + 2 + 3), and so on.
In a function to compute the sum, we require a loop or iterator variable i, and also a variable to store the running sum. In this situation we will use the output argument runsum as the running sum. Each time through the loop, the later value of i is added to the value of the runsum. This function will return the end outcome that is the sum of all the integers from 1 to the input argument n stored in the output argument runsum.
Matrix operations: There are some common operations on matrices. The operators which are applied term by term, implying that the matrices should be of similar size, sometimes
deblank function: The deblank function eliminates only trailing blanks from the string, not leading the blanks. The strtrim function will eliminate both the leading and traili
Illustration of Preallocating a Vector: Illustration of calling the function: >> myveccumsum([5 9 4]) ans = 5 14 18 At the first time in the loop, outvec wil
Example of modular program: In a modular program, there would be one main script which calls three separate functions to complete these tasks: A function to prompt an us
Function rmfield - structure: The function rmfield eliminates a field from the structure. It returns a new structure with field eliminated, but does not modify the original st
Patch function - graphics objects: The patch function is used to generate a patch graphics object, which is made from 2-dimensional polygons. The patch is defined by its verti
Expanding a function: The expand function will multiply out terms, and factor will do the opposite: >> expand((x+2)*(x-1)) ans = x^2 x-2 >> factor(ans)
Program of passing arguments to functions: This was an illustration of a function which did not receive any input arguments nor did it return any output arguments; it easily a
Gauss Elimination: The Gauss elimination technique consists of: Generating the augmented matrix [A b] Applying EROs to augmented matrix to obtain an upper trian
Example Exit modular program: In the illustration below, the user Chose the Limit; - Whenever prompted for n, entered the two invalid values before finally ente
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