'Function form' diaporamas de présentation

Welcome to Chapter 4!

Welcome to Chapter 4!. PSAE Practice.

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Algebra 1

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Introduction

Introduction

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Graphing Linear Equations Using Slope-Intercept Form

Graphing Linear Equations Using Slope-Intercept Form. Graphing Linear Equations Using Slope-Intercept Form Essential Questions. What are the components of slope-intercept form? How are slope-intercept form and function form related? How are lines graphed using slope-intercept form?.

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Chapter 3

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1 .1 Functions and Models

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Objective - To graph linear equations using x-y charts.

Objective - To graph linear equations using x-y charts. Two Variable Equations. One Variable Equations. 2x - 3 = 11. x + y = 5. +3 +3. Ordered Pairs (x,y). y. x. Solutions:. 2x = 14. 1 2 4 5 7. 4 3 1 0 -2. x = 1, y = 4. (1,4). 2 2. (2,3). x = 7. x = 2, y = 3.

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Karnaugh Maps

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Warm-up 2.4 Find the derivative of the following: 1) 2) 3)

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Algebra

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11.6 The Slope Intercept Form

11.6 The Slope Intercept Form. Slope Intercept Form. Same as function form Need to solve for y. slope. y-intercept. Slope-intercept equation y = mx + b. Y=-x+2. slope intercept form Y=(-1)x +2 Slope M=-1 Y-intercept B=2.

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11.6 The Slope Intercept Form

11.6 The Slope Intercept Form. Slope Intercept Form. Same as function form Need to solve for y. slope. y-intercept. Slope-intercept equation y = mx + b. Y=-x+2. slope intercept form Y=(-1)x +2 Slope M=-1 Y-intercept B=2.

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11.6 The Slope Intercept Form

11.6 The Slope Intercept Form. Slope Intercept Form. Same as function form Need to solve for y. slope. y-intercept. Slope-intercept equation y = mx + b. Y=-x+2. slope intercept form Y=(-1)x +2 Slope M=-1 Y-intercept B=2.

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4.2 Graphing Linear Equations

4.2 Graphing Linear Equations. Objective : To graph linear equations using a table of values. Note (1) All the Eqs. in Chap 4 refer 2 variable linear Eqs. (2) The graph of each linear eq. is a LINE. The solution to a linear equation --. is an ordered pair (x, y).

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3.7 Formulas and Functions

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Find Solutions of equations in two variables.

Find Solutions of equations in two variables. 8.2. Example 1: [Checking a Solution]. x, y. Tell whether (-1, 19) is a solution of 5 x + 6y = 100. Write original equation: 5x + 6y = 100 Substitute -1 for x and 19 for y. 5(-1) + 6(19) 100 Simplify. 109 ? 100

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Putting Linear Equations into Function Form Notes Absent copy Tues./Wed. 4/16,17

Putting Linear Equations into Function Form Notes Absent copy Tues./Wed. 4/16,17.

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Linear Equations Applications

Linear Equations Applications. Ex #1: The base pay of a water-delivery person is $210 per week. He also earns 20% commission on any sale he makes. Write an equation that relates his total earnings to his sales. What is his total earnings if he sold $200 of water?

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Irreversible Investment, Financial Constraints, and Asymmetric Competition

Irreversible Investment, Financial Constraints, and Asymmetric Competition. Discussant: Yanzhi Wang Department of Finance National Taiwan University. Main findings.

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Average Rate of Change

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