Captured On
[2020-02-05 Wed 19:43]
Source
Session 3: Uses of the Dot Product: Lengths and Angles | Part A: Vectors, Determinants and Planes | 1. Vectors and Matrices | Multivariable Calculus | Mathematics | MIT OpenCourseWare

1 Chalkboard

Figure 1: Computing lengths and angles

Figure 1: Computing lengths and angles

Figure 2: Resolution of computing an angle

Figure 2: Resolution of computing an angle

Figure 3: Meaning of sign of a dot product

Figure 3: Meaning of sign of a dot product

Figure 4: Detect orthogonality

Figure 4: Detect orthogonality

Figure 5: Plane throught \(O\), perpendicular to \(\vec{A}\)

Figure 5: Plane throught \(O\), perpendicular to \(\vec{A}\)