'Inverse tangent function' presentation slideshows

Scalars and Vectors

Section 1 Introduction to Vectors. Chapter 3. Scalars and Vectors. A scalar is a physical quantity that has magnitude but no direction. Examples: speed, volume, the number of pages in your textbook A vector is a physical quantity that has both magnitude and direction.

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Chapter 4 Vocabulary

Chapter 4 Vocabulary. Section 4.1 vocabulary. An angle is determined by a rotating ray (half-line) about its endpoint. . The starting point of the ray is the initial side of the angle. . The position of the ray after the rotation is the terminal side of the angle. .

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PROJECTILE MOTION

PROJECTILE MOTION. Projectile Examples. Tennis ball Golf ball Football Softball Soccer ball Bullet. Hockey puck Basketball Volleyball Arrow Shot put Javelin. These are all examples of things that are projected , then go off under the influence of gravity. Not projectiles.

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Radians

Radians. y. We have previously measured angles in degrees, but now we introduce a new way to measure angles--in radians. The arc length spanned , or cut off, by an angle is shown next:

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Vectors and Two-Dimensional Motion

Vectors and Two-Dimensional Motion. Vector Notation. When handwritten, use an arrow: When printed, will be in bold print: A When dealing with just the magnitude of a vector in print, an italic letter will be used: A. Properties of Vectors. Equality of Two Vectors

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Inverse Trigonometric Functions

Inverse Trigonometric Functions. Trigonometry MATH 103 S. Rook. Overview. Section 4.7 in the textbook: Review of inverse functions Inverse sine function Inverse cosine function Inverse tangent function Inverse trigonometric functions and right triangles. Review of Inverse Functions.

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Chapter 4 Vector Addition

Chapter 4 Vector Addition. When handwritten, use an arrow: When printed, will be in bold print: A When dealing with just the magnitude of a vector in print, an italic letter will be used: A. Chapter 4 Vector Addition. Equality of Two Vectors

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Chapter 16

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Chapter 3.1-3.2

Chapter 3.1-3.2. Vectors. Vector vs. Scalar Review (3.1). All physical quantities encountered in this text will be either a scalar or a vector A vector quantity has both magnitude (size) and direction A scalar is completely specified by only a magnitude (size). Vector Notation.

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4.7 Inverse Trigonometric Functions

4.7 Inverse Trigonometric Functions. Inverse functions. g(x) is the inverse function of f(x) IF g(f(x)) = x and f(g(x)) = x We notate an inverse function as f -1 (x) Example f(x) = 4x f -1 (x)=. Remember your favorite inverse functions?.

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6.6 The Inverse Circular Functions

6.6 The Inverse Circular Functions. The Inverse Sine Function Apply the horizontal line test to show that y = sin x is not one-to-one. However, by restricting the domain over the interval a one-to-one function can be defined. 6.6 The Inverse Sine Function.

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Section 7.6

Section 7.6. Inverse Trigonometric Functions. THE INVERSE SINE FUNCTION. Definition : The inverse sine or arcsine function. For ?1 ? x ? 1,. COMPOSITION OF SINE AND INVERSE SINE. DIFFERENTIATION OF INVERSE SINE. THE INVERSE COSINE FUNCTION.

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Section 6.4 Inverse Trigonometric Functions & Right Triangles

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Polar Coordinates Polar and Rectangular Coordinates

Polar Coordinates Polar and Rectangular Coordinates. Packet 3. Polar vs. Rectangular Coordinates. For some real-world phenomena, it is useful to be able to convert between polar coordinates and rectangular coordinates. Polar vs. Rectangular Coordinates.

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Pg. 385 Homework

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