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- W3021322719 abstract "Publisher SummaryThis chapter provides an overview on vectors. Vectors have two properties: length and direction. When a scalar a and a vector v combine to form a new vector av called the scalar multiple of a and v. If v is expressed in coordinates, av is express in coordinates as a(x, y) = (ax, ay). If two forces v and w are applied at the same point, the resultant force is v + w, that is, the law of parallelogram of forces. The opposite to vector v is denoted by the vector -v. The difference between vectors v − w is obtained by v − w = v + (-w). The geometric interpretation of the difference of vectors illustrates that the directed line segment from w to v has the same length and direction as the vector v − w. If v is any nonzero vector, then v/||v|| is a unit vector, length 1, in the same direction, where ||v|| is the length of v." @default.
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- W3021322719 date "1973-01-01" @default.
- W3021322719 modified "2023-10-16" @default.
- W3021322719 title "VECTORS" @default.
- W3021322719 doi "https://doi.org/10.1016/b978-0-12-259655-1.50013-5" @default.
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