'Functional notation' presentation slideshows

Topics on Ad Hoc Polymorphism

Topics on Ad Hoc Polymorphism. Class-Defined Conversions Overloading and Function Selection Friend Functions Unary Operator Overloading Binary Operator Overloading Overloading Assignment & Subscript Operators Overloading Operator () for Indexing Overloading new and delete

1.4k views • 110 slides

Real Time Rendering

Real Time Rendering. Lighting and Reflectance Model. Light interaction. Interaction It depends on the physical characteristics of the light, the physical composition and characteristics fo the matter. When light makes contact with material, three types of interactions may occur.

555 views • 32 slides

Functions

Functions. f(x)=2x-7. g(x)=x+12. A function is a special kind of relation. (A relation is an operation, or series of operations, that maps one number onto another.). A function is a special kind of relation. Functions are the relations that mathematicians study most.

265 views • 26 slides

Higher Mathematics: Unit 1.3 Introduction to Differentiation

450 views • 25 slides

Topic 1: Introduction (Mankiw chapter 1) updated 9/23/09

Intermediate Macroeconomic Theory. Topic 1: Introduction (Mankiw chapter 1) updated 9/23/09. Learning objectives. This chapter introduces you to the issues macroeconomists study the tools macroeconomists use some important concepts in macroeconomic analysis.

447 views • 24 slides

Topic 1: Introduction (Mankiw chapter 1) updated 9/23/09

Intermediate Macroeconomic Theory. Topic 1: Introduction (Mankiw chapter 1) updated 9/23/09. Learning objectives. This chapter introduces you to the issues macroeconomists study the tools macroeconomists use some important concepts in macroeconomic analysis.

332 views • 24 slides

A set of ordered pairs is called a __________.

A set of ordered pairs is called a __________. A set of ordered pairs is called a relation . A ________ is a set of ordered pairs in which no two ordered pairs have the same first coordinate and different second coordinates.

463 views • 22 slides

Inverses

Inverses. Inverse of a relation. Of the ordered pairs (x, y) is the set of all ordered pairs (y, x). Domain of the inverse is the range of the original. Range of the inverse is the domain of the original. Symbol: . Example: {(1,2), (2, 4), (3, 6), (4, 8)}. Inverse: .

344 views • 21 slides

Functional Notation

370 views • 20 slides

Using TI Interactive Software, Function Flyer or a Graphing Calculator

Exploring Functions. Using TI Interactive Software, Function Flyer or a Graphing Calculator. Why Study Functions?.

530 views • 17 slides

REVIEW LAST WEEK

317 views • 15 slides

Chapter 4 Additional Derivative Topics

Chapter 4 Additional Derivative Topics. Section 5 Implicit Differentiation. Learning Objectives for Section 4.5 Implicit Differentiation. The student will be able to Use special functional notation, and Carry out implicit differentiation. Function Review and New Notation.

276 views • 13 slides

Learning Objectives for Section 11.5 Implicit Differentiation

Learning Objectives for Section 11.5 Implicit Differentiation. The student will be able to Use special functional notation, and Carry out implicit differentiation. Function Review and New Notation.

337 views • 12 slides

Algebra II

Algebra II. Chapter 2 Linear Equations and Functions. Section 2.1 Functions and their Graphs. Definitions Relation Function Domain Range Representing Relations and Functions Mapping diagram Ordered Pairs Points on the coordinate plane Equations

318 views • 10 slides

Lesson 5.2 (PART 2)

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Lesson 5.2 (PART 2)

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Warm up

256 views • 8 slides

1.4 Simplifying Algebra Expressions

1.4 Simplifying Algebra Expressions. 9.2.1.1 Understand the definition of a function. Use functional notation and evaluate a function at a given point in its domain. . Guiding Question: How can you represent everyday information into algebraic form?.

157 views • 6 slides

8.3 Add/Subtract Rational Expressions

8.3 Add/Subtract Rational Expressions. 9.2.1.1 Understand the definition of a function. Use functional notation and evaluate a function at a given point in its domain. . Guiding Question: How is adding/subtracting different than mult /div?.

168 views • 5 slides

Evaluating Functions

2.48k views • 5 slides