'Tan t' diaporamas de présentation

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Fast Self-Shadowing on Dynamic Height Fields

Derek Nowrouzezahrai University of Toronto. Fast Self-Shadowing on Dynamic Height Fields. John Snyder Microsoft Research. [Sloan&Cohen00]. Related Work. [Max88; Stewart98; Sloan&Cohen00]. horizon mapping hard shadows precomputed for static geometry. Related Work.

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Unit Circle Trigonometry

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Exponential Models

Exponential Models. Thursday, April 24 th. Derivative Rules Warm Up. To make sure that no one is wobbly on derivative rules, we have a page of practice. Half-life. 6mg of a radioactive isotope of gold, Au-198, decays into 4.6mg after 1day. What is the decay constant for Au-198?

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Graphs of the Sine, Cosine, & Tangent Functions

Graphs of the Sine, Cosine, & Tangent Functions. 7.1. Objectives: Graph the sine, cosine, & tangent functions. State all the values in the domain of a basic trigonometric function that correspond to a given value of the range. Graph the transformations of sine, cosine, & tangent functions.

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Warm-up (4 m)

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Chapter 4

Chapter 4 . 4.2 Trigonometric functions: The unit circle. Objectives. Identify a unit circle Evaluate trigonometric functions Use domain and period to evaluate sine and cosine functions. Unit circle.

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8.4

8.4. TRIGONOMETRIC EQUATIONS AND INVERSE FUNCTIONS. Solving Trigonometric Equations Graphically. A trigonometric equation is one involving trigonometric functions. Consider, for example, the rabbit population of Example 6 on page 328: R = ?5000 cos ( ? /6 t ) + 10,000.

348 views • 12 slides