'Perpendicular vectors' presentation slideshows

AS Physics Unit 7 Forces in Equilibrium

AS Physics Unit 7 Forces in Equilibrium. Ks5 AS Physics AQA 2450. Mr D Powell. Forces in Equilibrium. 7. Chapter Map. 7.1 Vectors and Scalars. What is a vector quantity? How do we represent vectors? How do we add and resolve vectors? Representing a vector

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Chapter 9

Chapter 9. Vectors and Oblique Triangles. 9.1 An Introduction to Vectors. A vector quantity is one that has direction as well as magnitude . For example, velocity describes the direction of the motion as well as the magnitude (the speed).

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PHYSICS UNIT 1: KINEMATICS (Describing Motion)

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PHYSICS UNIT 1: KINEMATICS (Describing Motion)

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Vectors and Projectile Motion

Vectors and Projectile Motion. Chapter 3. Adding Vectors. When adding vectors that fall on the same line, using pluses and minuses is sufficient.

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VECTOR ADDITION Chapter 4 Physics Southern Boone County High School Bill Palmer

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3.1 Introduction to Vectors

3.1 Introduction to Vectors. Page 82. Section Objectives. Distinguish between a vector and a scalar. Add and subtract vectors by using the graphical method. Scalar Quantities. Scalars can be completely described by magnitude (size) Scalars can be added algebraically

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Chapter 4 Vectors

Chapter 4 Vectors. The Cardinal Directions. Vectors. An arrow-tipped line segment used to represent different quantities. Length represents magnitude. Arrow head represents direction. Vector Addition in 1 - Dimension.

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3.1 Introduction to Vectors

3.1 Introduction to Vectors. Page 82. Section Objectives. Distinguish between a vector and a scalar. Add and subtract vectors by using the graphical method. Scalar Quantities. Scalars can be completely described by magnitude (size) Scalars can be added algebraically

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Computer Vision

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Bump Mapping Displacement Mapping Environment Mapping Light Mapping Shadow Mapping

Advanced Texture and Lighting. Bump Mapping Displacement Mapping Environment Mapping Light Mapping Shadow Mapping. Bump Mapping. Specify vertex/pixel normals of polygon. You have to calculate each vertex or pixel normal according to the specification. Normal Map.

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Method #2: Resolution into Components

Method #2: Resolution into Components. Solving Vector Problems using the Component Method. Each vector is replaced by two perpendicular vectors called components. Turn every vector into a right triangle.

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Determining Net Force

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Section 3.3

Section 3.3. Dot Product; Projections. THE DOT PRODUCT. If u and v are vectors in 2- or 3-space and ? is the angle between u and v , then the dot product or Euclidean inner product u ? v is defined by. COMPONENT FORM OF THE DOT PRODUCT.

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12.9 Parallel & Perpendicular Vectors in Two Dimensions

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Chapter 13

Chapter 13. Section 13.3 The Dot Product. Dot Product The dot product of two vectors u and v is a number (a scalar) that can be computed in the following ways: Geometrically the dot product gives information about the angle ? between the vectors u and v , specifically:. u. ?. v.

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Statistical analysis shows the following:

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