Please complete your Homework Helper! Monday 9/8/2014 Bell Work. 1.) Write down one Number and its noun that describe this weekend. (example: 13 football.

Slides:



Advertisements
Similar presentations
Objective - To find the slope of a line.
Advertisements

3.7 Equations of Lines in the Coordinate Plane
Finding The Slope of a Line
Algebra Lesson 6-1 Created by Jeff M. Downs Important Vocabulary Terms The slope of a line is the ratio of the vertical rise to the horizontal run between.
Slope Supplement 2 Find a slope Graphing with Slope.
Slope and Rate of Change Equations of Lines
Do Now Find the slope of the line passing through the given points. 1)( 3, – 2) and (4, 5) 2)(2, – 7) and (– 1, 4)
Bell Work Solve for “y” 1.) 3x – 2y = -8 2.) 5x – y + 12 = 3x ) 3x – 4y = -7y – 12.
Bell Work: Draw the figure that this net depicts..
Slope The slope of a line can be thought of as a measure of the steepness of the line. A horizontal line isn’t steep at all, and has a slope of zero.
4.5 Finding The Slope of a Line What is the meaning of this sign? 1.Icy Road Ahead 2.Steep Road Ahead 3.Curvy Road Ahead 4.Trucks Entering Highway Ahead.
Aim: What is slope and how do we find it?
3.3 Find Slope and Rate of Change Objective: Students will be able to find the slope of a line and interpret slope as a rate of change.
Ski bird Task.
1.2 Linear Equations in Two Variables
3.3 Slope.
Review of lines Section 2-A. Slope (m) of a line Let P 1 (x 1, y 1 ) and P 2 (x 2, y 2 ) be points on a nonvertical line, L. The slope of L is.
Sullivan Algebra and Trigonometry: Section 2.3 Objectives Calculate and Interpret the Slope of a Line Graph Lines Given a Point and the Slope Use the Point-Slope.
Section 6-2 Slope-Intercept Form. How to Graph a Linear Equation It must be in the slope – intercept form. Which is: y = mx + b slope y-intercept.
Slope describes the steepness of a line By Angela Gallacher.
Sullivan Algebra and Trigonometry: Section 2.3 Lines Objectives Calculate and Interpret the Slope of a Line Graph Lines Given a Point and the Slope Use.
Slopes and Parallel Lines Goals: To find slopes of lines To identify parallel lines To write equations of parallel lines.
Finding The Slope of a Line Jennifer Prince 6/18/03.
What is a Line? A line is the set of points forming a straight path on a plane The slant (slope) between any two points on a line is always equal A line.
3-7 Equations of Lines in the Coordinate Plane
Slope of a Line Chapter 7.3. Slope of a Line m = y 2 – y 1 x 2 – x 1 m = rise run m = change in y change in x Given two points (x 1, y 1 ) and (x 2, y.
Linear Equations in Two Variables
Introduction To Slope. Slope is a measure of Steepness.
Functions and Their Graphs 1.1 Lines in the Plane.
Chapter 6 Linear Equations and Their Graphs
4.4 Slope Formula.
Rate of Change and Slope Objectives: Use the rate of change to solve problems. Find the slope of a line.
Slope (Finding it from a graph.). Key Idea : Slope of a line is a ratio of change in y (the rise) to the change in x (the run) between any two points.
Writing Equations of Lines. Find the equation of a line that passes through (2, -1) and (-4, 5).
WARM-UP Solve each equation for y 1) 2) Determine if the following points are on the line of the equation. Justify your answer. 3) (3, -1) 4) (0, 1)
Introduction To Slope. Slope is a measure of Steepness.
The Slope of a Line 4.4 Objective 1 – Find the slope of a line using two of its points Objective 2 – Interpret slope as a rate of change in real-life situations.
Warm-Up. Slope Slope Objectives: Define slope as the ratio of vertical rise to horizontal run. Determine the slope of a line given a graph. Determine.
1. 2 Homework Monday, 12/7 Lesson 4.02_lesson 4.02_pg 286 #28-33, #52 ALL.
Lesson 1-2 Slopes of Lines Object
Lesson 5-1. The ___________ of a line is a number determined by any two points on the line. It is the ratio of the ___________ (vertical change) over.
CC8.EE.6 Use similar triangles to explain why the slope m is the same between any two distinct points on a non‐vertical line in the coordinate plane; derive.
Section 3-7 Equations of Lines in the Coordinate Plane Michael Schuetz.
Slope of a Line Slope Slope describes the slant or direction of a line.
Finding The Slope of a Line Slope! What is it? How do we use it? Is it ever used in the “ real world ” ?
Warm Ups (Monday 4/13) Label the slopes of the lines as “Positive” or “Negative” or “Zero” or “Undefined”
Find Slope and Rate of Change Find Slope and Rate of Change Objective: Students will be able to find the slope of a line and interpret slope as a rate.
3.4 Find and use Slope of Lines. Slope Slope is: Rate of change A ratio of rise and run The change in Y over the change in X The m is Y = mX +b.
Finding The Slope of a Line
Lesson 3.5 Essential Question: How can you describe the graph of the equation y=mx+b? `Objectives: Finding the slope of a line Finding the slope of a line.
Slope Slope is the steepness of a straight line..
SLOPE.
Slope of a Line (6.1).
Graphing Linear Equations in Slope-Intercept Form
Equations of Lines in the Coordinate Plane
Warm-Up.
Slope How did we define slope yesterday?
Finding The Slope of a Line
Finding The Slope of a Line
Slope = m = rate of change
Day 21 – Slope.
Lines, Lines, Lines!!! ~ Slopes
Section 3.3 The Slope of a Line.
Unit 5 Lesson 1 Objective:
7.5 Slope Pg. 497.
Finding The Slope of a Line
Finding the Slope.
Finding The Slope of a Line
4 minutes Warm-Up Graph. 5x – 4y = 20 2) x = 5 3) y = -2.
Presentation transcript:

Please complete your Homework Helper! Monday 9/8/2014 Bell Work. 1.) Write down one Number and its noun that describe this weekend. (example: 13 football games) 2.) In a negative correlation, as x ____________, y ______________. 3.) In a positive correlation, as x decreases, y____________.

Lesson 1.4: The Meaning of Slope

Learning Objective: Students will identify the slope of a line and interpret it as a rate of change.

Definitions: 1.) Slope AKA Rate of Change: Slope is a measure of the steepness of a line.

(Definitions) 2.) Rate of change is how fast something is changing. Example: Speed is an example of a rate of change!

Types of Slope Negative Zero Undefined or No Slope

How many points do you need to draw a line? One Two Three

Finding Slope To find slope, use the graph to find the rise and the run from one point to another point (more on this in the next unit)!

Rise Rise: how far you go up (positive) or down (negative). Run Run: how far you go right (positive) or left (negative).

Vertical Change Horizontal Change This ratio is also known as Rise Run

Graph (3,2) and (-1,-1)

Draw a line through the points.

Now that we have our line lets find its slope. Remember we are finding the following ratio: Vertical orRise Horizontal Run

Vertical Change or the Rise 3

Horizontal Change or the Run 4 3

Vertical Rise Horizontal Run 3 4

Find the slope of the following line.

The slope is… 1 2

Find the slope of the line.

The slope is…. -3

Find the slope of these lines.

The slope is… Black line 3 Red Line 1 Blue Line-1/2

Find the slope of these lines

The slope is… Orange line0 Green LineUndefined

Slope-Intercept Form The mathematical equation of a line in slope-intercept form is: y = mx + b