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Linear Algebra with MATLAB ( Associative & distributive laws of matrices)
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Given that a, b and c are matrices. Then, whenever the products and sums are defined,
(i) (ab)c = a(bc) (associative law),
(ii) a(b+c) = ab + ac (left distributive law),
(iii) (b+c)a = ba + ca (right distributive law),
(iv) t(ab) = (ta)b = a(tb), where t is a scalar.
#MATLAB
#matlab
(i) (ab)c = a(bc) (associative law),
(ii) a(b+c) = ab + ac (left distributive law),
(iii) (b+c)a = ba + ca (right distributive law),
(iv) t(ab) = (ta)b = a(tb), where t is a scalar.
#MATLAB
#matlab