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    • 4.1: Vector Arithmetic
      https://phys.libretexts.org/Bookshelves/Electricity_and_Magnetism/Electromagnetics_I_(Ellingson)/04%3A_Vector_Analysis/4.01%3A_Vector_Arithmetic
      In mathematical notation, a real-valued vector A is said to have a magnitude A=|A| and direction a^ such that A=Aa^(4.1.1) where a^ is a unit vector (i.e., a real-valued vector having magnitud...In mathematical notation, a real-valued vector A is said to have a magnitude A=|A| and direction a^ such that A=Aa^(4.1.1) where a^ is a unit vector (i.e., a real-valued vector having magnitude equal to one) having the same direction as A . If a vector is complex-valued, then A is similarly complex-valued
    • 66.16: Vector Arithmetic
      https://phys.libretexts.org/Courses/Prince_Georges_Community_College/General_Physics_I%3A_Classical_Mechanics/66%3A_Appendices/66.16%3A_Vector_Arithmetic
      where i is a unit vector (a vector of magnitude 1) in the x direction, j is a unit vector in the y direction, and k is a unit vector in the z directi...where i is a unit vector (a vector of magnitude 1) in the x direction, j is a unit vector in the y direction, and k is a unit vector in the z direction. Ax,Ay, and Az are called the x,y, and z components (respectively) of vector A, and are the projections of the vector onto those axes.
    • 9.2: Vector Arithmetic- Graphical Methods
      https://phys.libretexts.org/Courses/Prince_Georges_Community_College/General_Physics_I%3A_Classical_Mechanics/09%3A_Vectors/9.02%3A_Vector_Arithmetic-_Graphical_Methods
      The sum of all the vectors is then found by drawing a vector from the tail of the first vector in the chain to the head of the last one (Fig. \PageIndex1(c)). The sum vector points from the tail...The sum of all the vectors is then found by drawing a vector from the tail of the first vector in the chain to the head of the last one (Fig. \PageIndex1(c)). The sum vector points from the tail of the first vector to the head of the last. (d) Vector subtraction: A−B points from the head of B to the head of A. (e) Multiplication of a vector A by various scalars.
    • 4.1: Vector Arithmetic
      https://phys.libretexts.org/Courses/Berea_College/Electromagnetics_I/04%3A_Vector_Analysis/4.01%3A_Vector_Arithmetic
      In mathematical notation, a real-valued vector A is said to have a magnitude A=|A| and direction a^ such that A=Aa^(4.1.1) where a^ is a unit vector (i.e., a real-valued vector having magnitud...In mathematical notation, a real-valued vector A is said to have a magnitude A=|A| and direction a^ such that A=Aa^(4.1.1) where a^ is a unit vector (i.e., a real-valued vector having magnitude equal to one) having the same direction as A . If a vector is complex-valued, then A is similarly complex-valued

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