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Illustration of Matrix solutions:
For illustration, consider the three equations below with 3unknowns x1,x2, and x3:
We can write this in the form Ax = b here A is a matrix of the coefficients, x is the column vector of the unknown xi, and b is the column vector of values on the right-hand side of the equations:
The solution is then x = A-1 b. In a MATLAB there are two easy ways to solve this. The built-in function inv is used to get the inverse of A and then multiply this by b, or use the divided into operator.
>> A = [4 -2 1; 1 1 5; -2 3 -1];
>> b = [7;10;2];
>> x = inv(A)*b
x =
3.0244
2.9512
0.8049
>> x = A\b
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Matrix solutions to systems of the linear algebraic equations: The linear algebraic equation is an equation of the form a 1 x 1 + a 2 x 2 + a 3 x 3 . . . . a n x n
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sane as above
Illustration of initializing the data structure: illustration of initializing the data structure by preallocating is here as shown: >> cyls(3) = struct('code', 'c', 'dimen
Illustration of anonymous functions: Dissimilar functions stored in the M-files, when no argument is passed to an anonymous function, the parentheses should still be in the fu
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