Warm up ON HANDOUT Which company will charge the least for the small greenhouse? Which company will charge the least for the medium greenhouse? Which.

Slides:

Advertisements

Similar presentations

Warm up It’s Hat Day at the Braves game and every child 10 years old and younger gets a team Braves hat at Gate 7. The policies at the game are very strict.

Advertisements

Lesson 4 – 3 Function Rules, Tables and Graphs

James Matte, Stephanie Myers, Joshua Locicero MED 600 Fall 2013.

Functions. Warm Up Solve each equation. 1.2x – 6 = x = X + 29 = x – 5 – 4x = 17 x = 14 x = - 7 x = -15 x = 11.

Concept: Introduction to Functions EQ: How do we interpret and represent functions using function notation? (F.IF.2) Vocabulary: Function notation, f(x),

Review Functions. Function A function is a special type of relation in which each element of the domain is paired with exactly one element of the range.

Chapter 2 Linear Equations and Functions. Sect. 2.1 Functions and their Graphs Relation – a mapping or pairing of input values with output values domain.

Functions Section 5.1.

Relations and Functions

Test Chapter 1 TENTATIVELY scheduled for Wednesday, 9/21.

Graphing Relationships

2.1.4: Function Notation and Evaluating Functions

Warm up It’s Hat Day at the Braves game, and every child 10 years old and younger gets a team Braves hat at Gate 7. The policies at the game are very.

College Algebra Chapter 2 Functions and Graphs

4.8 Functions and Relations

2-1 Relations and Functions

Relations and Functions

7.4 Functions Designed by Skip Tyler.

Warm Up (5 minutes) Copy the problems and follow the instruction.

Identifying functions and using function notation

Notes Over 2.1 Function {- 3, - 1, 1, 2 } { 0, 2, 5 }

Warm up It’s Hat Day at the Braves game, and every child 10 years old and younger gets a team Braves hat at Gate 7. The policies at the game are very.

2.1 – Represent Relations and Functions.

GSE Algebra I UNIT QUESTION: How can we use real-world situations to construct and compare linear and exponential models and solve problems? Standards:

y = 20 – 2x __________ Warm-Up 10/30/12 y x y $ x

VOCABULARY! EXAMPLES! Relation: Domain: Range: Function:

Relations and Functions

Relations vs. Functions Function Notation, & Evaluation

Functions Introduction.

GSE Algebra I UNIT QUESTION: How can we use real-world situations to construct and compare linear and exponential models and solve problems? Standards:

Warm up It’s Hat Day at the Braves game and every child 10 years old and younger gets a team Braves hat at Gate 7. The policies at the game are very.

Function Notation “f of x” Input = x Output = f(x) = y.

VOCABULARY! EXAMPLES! Relation: Domain: Range: Function:

Warm up It’s Hat Day at the Braves game, and every child 10 years old and younger gets a team Braves hat at Gate 7. The policies at the game are very.

Objectives The student will be able to:

Warm Up Given y = –x² – x + 2 and the x-value, find the y-value in each… 1. x = –3, y = ____ 2. x = 0, y = ____ 3. x = 1, y = ____ –4 – −3 2 –

Functions F.IF.1 Understand that a function from one set (called the domain) to another set (called the range) assigns to each element of the domain exactly.

Coordinate Algebra Day 44

Chapter 5: Relations & Functions

Define evaluate and compare functions

College Algebra Chapter 2 Functions and Graphs

Warm up It’s Hat Day at the Braves game, and every child 10 years old and younger gets a team Braves hat at Gate 7. The policies at the game are very.

Review Write as ax + b = 0 and then as y = ax + b. 5x + 2 = 8

5.2 Relations and Functions

GSE Algebra I UNIT QUESTION: How can we use real-world situations to construct and compare linear and exponential models and solve problems? Standards:

Warm Up 10/15/14 How much of a 25% solution would you need to mix with 20 ounces of a 46% solution to obtain a 32% solution? If Jack can fetch a pail.

2.1: Represent Relations and Functions HW: p.76 (4-20 even, all)

Intro to Functions College Algebra

Warm up It’s Hat Day at the Braves game, and every child 10 years old and younger gets a team Braves hat at Gate 7. The policies at the game are very.

Warm up It’s Hat Day at the Braves game and every child 10 years old and younger gets a team Braves hat at Gate 7. The policies at the game are very.

4.8 Functions and Relations

Warm up It’s Hat Day at the Braves game and every child 10 years old and younger gets a team Braves hat at Gate 7. The policies at the game are very.

Objectives The student will be able to:

Warm up It’s Hat Day at the Braves game and every child 10 years old and younger gets a team Braves hat at Gate 7. The policies at the game are very.

Sec. 2.2 Functions.

Objectives The student will be able to:

Functions and Relations

Sec 6-4 Learning Objectives The student will be able to:

Unit 3 Functions.

Objectives The student will be able to:

Lesson 5.3 What is a Function?

Objectives The student will be able to:

Unit 2.1 What is a Function?.

2-1 Relations & Functions

Chapter 2 Functions, Equations, and Graphs

Functions BY : Ms. MANITA.

Warm up It’s Hat Day at the Braves game, and every child 10 years old and younger gets a team Braves hat at Gate 7. The policies at the game are very.

Warm up It’s Hat Day at the Braves game, and every child 10 years old and younger gets a team Braves hat at Gate 7. The policies at the game are very.

Presentation transcript:

Warm up ON HANDOUT Which company will charge the least for the small greenhouse? Which company will charge the least for the medium greenhouse? Which company will charge the least for the large greenhouse? If the farmer decides to hire a single company to convert all three greenhouses, which company will be the least expensive?

Warm up ON HANDOUT

Warm up ON HANDOUT

Warm up ON HANDOUT

Warm up ON HANDOUT

GSE Algebra I Standards: Today’s Question: Understand the concept of a function and use function notation MGSE9-12.F.IF.1 Understand that a function from one set (the input, called the domain) to another set (the output, called the range) assigns to each element of the domain exactly one element of the range, i.e. each input value maps to exactly one output value. If f is a function, x is the input (an element of the domain), and f(x) is the output (an element of the range). Graphically, the graph is y = f(x). MGSE9-12.F.IF.2 Use function notation, evaluate functions for inputs in their domains, and interpret statements that use function notation in terms of a context. Today’s Question: What is a function, and how is function notation used to evaluate functions? Standard: MCC9-12.F.IF.1 and 2

Notes

Notes

Notes

Notes

2.6.3 Practice #1-6 and choose 2 from #7-10 Homework/Classwork 2.6.3 Practice #1-6 and choose 2 from #7-10