The projection vector (obtuse angle)

preview_player
Показать описание
If the angle between the vectors is obtuse, the direction of the projection vector will be opposite to the vector being projected onto. The only way for this to occur in the calculation is via the dot product. If there is an obtuse angle, the dot product will always be negative.
  1. Mr Scanlan
  2. mathematics
  3. vectors
  4. education
Рекомендации по теме
The projection vector 0:01:34

The projection vector (obtuse angle)

Vector Projections | 0:05:17

Vector Projections | Vector Calculus #17

7.3 Vector Projections 0:10:38

7.3 Vector Projections

Vector projections (featuring 0:06:26

Vector projections (featuring WTF)

Vector Projection 0:01:24

Vector Projection

Vector Projections 0:06:12

Vector Projections

ACUTE & OBTUSE 0:07:05

ACUTE & OBTUSE Angles Vector Makes With Coordinate Axes

Class 12: Projection 0:04:57

Class 12: Projection of a Vector on a line

Vector Scalar Product 0:09:22

Vector Scalar Product - 3 Examples on the angle between 2 vectors: acute, obtuse and right angle

Vector Resolution by 0:07:10

Vector Resolution by Parallelogram Obtuse Angle

Find Angle for 0:03:53

Find Angle for Given Scalar Projection

Vectors Find Obtuse 0:06:23

Vectors Find Obtuse angle between two lines Q3

Ex: Vector Projection 0:04:00

Ex: Vector Projection in Three Dimensions

Lecture 4: Vector 0:26:22

Lecture 4: Vector projections

Vector projection of 0:10:20

Vector projection of u onto v (introduction & example)

MATH 127 - 0:15:43

MATH 127 - Section 8.5 - 2. Angles and Projections

Introduction to Vector 0:13:48

Introduction to Vector Projections

Section 11.3 Dot 0:47:04

Section 11.3 Dot Products and Projections

CALCULUS 3 | 0:22:30

CALCULUS 3 | The Dot Product: Angle Between Two Vectors, Scalar Components, Vector Projections, Work

The Projection of 0:10:53

The Projection of a Vector u Onto a Vector v

HPC Vectors 0:15:47

HPC Vectors Dot Product, Angles, Projections, and Work

Vectors - Projection 0:09:51

Vectors - Projection Vector

Component and Projection 0:11:14

Component and Projection of One Vector Onto Another

The Dot Product: 0:06:07

The Dot Product: Vector Angles