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  1. Examples: Decomposition of force vectors, Decomposition of a vector into orthogonal components, coordinates of a point in an orthogonal coordinate system. Two vector can be added only if they have …

  2. Be able to perform arithmetic operations on vectors and understand the geometric consequences of the operations. Know how to compute the magnitude of a vector and normalize a vector. Be able to use …

  3. Vectors v1 through v3 are two dimensional.

  4. We must always understand the physical context for the vector quantity. Thus, instead of approaching vectors as formal mathematical objects we shall instead consider the following essential properties …

  5. rs and the geometry of space. Us-ing basic notions of distance and angle, as well as vector operations (dot and cross products), we can understand lines, planes, curves, quadri. surfaces, and motions in …

  6. Magnitude and direction of vector v | represents the magnitude or length of the vector. θ represents the direction angle of the vector. Two vectors are the same if they have the same direction and the same …

  7. Definition. set of n-vectors that contains all positive scalar multiples of any vector in the set and contains the zero vector is a cone.