'Undefined slope' presentation slideshows

Unit 3 Linear Functions and Patterns

Unit 3 Linear Functions and Patterns . Big Idea: Linear Functions and Patterns Objective: The student will learn how to interpret graphs Common Core Mathematics Standard 2. Interpret graphs. Read GET READY for the Lesson, p. 53 What does the point B on the graph represent?

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Jeopardy

Jeopardy. Solving Equations. Linear Functions. Writing Equations. Slope. Graphing. Q $100. Q $100. Q $100. Q $100. Q $100. Q $200. Q $200. Q $200. Q $200. Q $200. Q $300. Q $300. Q $300. Q $300. Q $300. Q $400. Q $400. Q $400. Q $400. Q $400. Q $500. Q $500. Q $500.

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5.1 Rate of Change and Slope

5.1 Rate of Change and Slope. Rate of Change: The relationship between two changing quantities. Rate of Change = Change in the dependent variable (y-axis) Change in the independent variable (x-axis). Slope: the ratio of the vertical change ( rise ) to the horizontal change ( run ).

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Pre-Cal

Anthony Poole & Keaton Mashtare 2 nd Period. Pre-Cal . X and Y intercepts .

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2.2 Parallel and Perpendicular Lines and Circles

2.2 Parallel and Perpendicular Lines and Circles. Slopes and Parallel Lines If two nonvertical lines are parallel, then they have the same slopes. If two distinct nonvertical lines have the same slope, then they are parallel. Two distinct vertical lines, with undefined slopes, are parallel.

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Ski bird Task

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Linear Functions

Linear Functions. Review of Formulas. Formula for Slope. Standard Form. *where A>0 and A, B, C are integers. Slope-intercept Form. Point-Slope Form. Find the slope of a line through points (3, 4) and (-1, 6). Change into standard form . .

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Linear Functions

Linear Functions. Review of Formulas. Formula for Slope. Standard Form. *where A>0 and A, B, C are integers. Slope-intercept Form. Point-Slope Form. Find the slope of a line through points (3, 4) and (-1, 6). Change into standard form . .

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SOL Review

SOL Review. Algebra I. Which expression correctly represents the area of the rectangle below? (SOL A.2). 8 x 6( x + 2) ( x + 2)( x + 6) x 2 + 2.

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Rate of Change and Slope

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Section 2.3 Rate of Change & Slope of a Line

Section 2.3 Rate of Change & Slope of a Line. Average Rate of Change Slope of a Line Applications Horizontal & Vertical Lines Slopes of Parallel Line Slopes of Perpendicular Lines. Slope is a Ratio: Average Rate of Change Examples. What is Slope & Why is it Important?.

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Hawkes Learning Systems: College Algebra

Hawkes Learning Systems: College Algebra. Section 3.4: Parallel and Perpendicular Lines. Objectives. Slopes of parallel lines. Slopes of perpendicular lines. Slopes of Parallel Lines.

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How to find the slope and the y-intercept OF A LINE

How to find the slope and the y-intercept OF A LINE. Kaleb points. THIS IS WHAT A SLOPE INTERCEPT LINE LOOKS LIKE. FIRST WE NEED A FEW definitions. SLOPE IS STEEPNESS OF THE LINE AND THE Y-INTERCEPT IS WERE THE LINE CROSSES THE Y-AXIS . THIS IS THE EQUATION FOR SLOPE INTERCEPT FORM. y=mx+b.

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Slope

Slope. Zero and Undefined. By Irma Crespo 2010. The Positive Slope. The ratio of rise and run is positive. The graph rises from left to right. The Negative Slope. The ratio of rise and run is negative. The graph rises from right to left. 0. 0. rise. rise. 4. - 4. run. run. Slope =.

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Introduction to Macroeconomics

Introduction to Macroeconomics. Working with Numbers and Graphs. Working with Numbers and Graphs. Working with Numbers Marginal Change and Analysis Percentage Change Elasticity Working with Graphs Relating Two Variables Graphical Representation Graphing an Equation

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2.2 Slope and Rate of Change

2.2 Slope and Rate of Change. Algebra 2 Mrs. Spitz Fall 2009. Objectives. Find slopes of lines and classify parallel and perpendicular lines. Use slope to solve problems, such as how to safely adjust a ladder. Assignment. pp. 79-80 #4-47 all.

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EXAMPLE 1

Cogwheel Railway. The Mount Pilatus Railway in the Swiss Alps is the steepest cogwheel railway in the world. The track rises about 20 feet vertically for every 50 feet it runs horizontally. How can you describe the steepness of the track?. EXAMPLE 1. Finding Slope. 2. 20 ft. rise. 2. =.

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Proportional Relationships and Slope

Proportional Relationships and Slope. Proportional Relationships. A proportional relationship between two quantities is one in which the two quantities vary directly with one another.

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