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  1. Use unit vector definition to express the vector ⃗C = 3 ⃗A − 2 ⃗B. Solution: The notation ˆi and ˆj are the unit vectors (magnitude of 1) in the direction of x and y axes. Here, the magnitude and direction (angle) of the vectors are given. (a) First, resolve the vectors into their components.

  2. At this stage it is convenient to introduce unit vectors along each of the coordinate axes. Let xˆ be a vector of unit magnitude pointing in the positive x-direction, yˆ, a vector of unit magnitude in the positive y-direction, and zˆ a vector of unit magnitude in the positive z-direction.

  3. Measurements are made by comparisons to well–defined standards which define the units for our measurements. The SI system (popularly known as the metric system) is the one used in physics. Its unit of length is the meter, its unit of time is the second and its unit of mass is the kilogram.

  4. A vector is a quantity that has both magnitude (i.e. length) and direction. An "arrow" in space. Examples: velocity, force, momentum, electric field etc. Need a reference frame (coordinate system). Use the Cartesian coordinate system defined by three orthogonal axes (in 3D). z.

  5. A unit vector is a dimensionless vector one unit in length used only to specify a given direction. Unit vectors have no other physical significance. In Physics 2110 and 2120 we will use the symbols i, j, and k (if there is a third dimension, i.e a “z” direction), although in many texts the symbols x^, y^, and z^ are often used.

  6. these units can be used to describe other physical quantities such as velocity (m/s), and acceleration (m/s2). Sometimes the string of units gets to be so long that we contract them into a new unit called a derived unit. For example, A unit of force has base units of kg m s2! newton or N where the newton (N) is a derived unit. 3.1 Physical ...

  7. Unit vectors are vectors of length 1 that point in the desired direction. The best known unit vectors are i and j which point in the positive x and y directions respectively.

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