Elements of Vector Algebra

Cover Elements of Vector Algebra
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The above remarks complete the meaning of nA, where A is a vector and n any real scalar, positive, nil or negative.
The concept of such a product of a vector by any scalar n does not contain, in fact, anything besides the previous concept of vector sum or difference. It is derived from their special case, viz.
relating to collinear vectors.
To say it once more, nA is simply the vector A stretched in the ratio \n\ : I and, if n

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