Vectors and the scalars are real numbers
We can think of R as a vector space over itself. So both the vectors and the scalars are real numbers. With this in mind, prove that there are no proper subspaces of R.
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Let A and B be two matrices such that product AB is stated. Show that if A has two identical rows, then the corresponding two rows of AB are also identical.
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Which of the following five kinds of products is least likely to be produced in process manufacturing system compact disks and why?
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