2.1.1 Calling Plans day 3 Unit 2: Linear Relationships SWBAT: Compare calling plans by using graphs, tables, and equations.

Slides:



Advertisements
Similar presentations
Objective - To graph linear equations using the slope and y-intercept.
Advertisements

Objective : 1)Students will be able to identify linear, exponential, and quadratic equations when given an equation, graph, or table. 2)Students will be.
Four Faces of a Linear Function
1 Linear Equation Jeopardy SlopeY-int Slope Intercept Form Graphs Solving Linear Equations Q $100 Q $200 Q $300 Q $400 Q $500 Q $100 Q $200 Q $300 Q $400.
Constant of Proportionality
Algebra II March 2 nd Students should complete warm-up problems. Given a graph of a system of equations students will be able to determine how many solutions.
UNIT 6.02 Tables of Values & Linear Equations I can identify the unit rate, display it in an x-y table, and write it in a linear equation.
Solving Systems of Equations Graphically. Quadratic Equations/ Linear Equations  A quadratic equation is defined as an equation in which one or more.
Chapter The slope formula.
Check it out! 1.3.1: Creating and Graphing Linear Equations in Two Variables 1.
Chapter 5: Linear Functions
2.1.1 Calling Plans Unit 2: Linear Relationships SWBAT: Compare calling plans by using graphs, tables, and equations.
Objective: SWBAT identify and represent patterns that describe linear function from real world scenarios. Bell Ringer: 1.Sketch a graph of each situation.
Equations of Linear Relationships
Objective: SWBAT graph equations that represent functions. They will be able to relate the domain of a function to its graph and describe it. Bell Ringer:
Time (days)Distance (meters) The table shows the movement of a glacier over six days.
ESSENTIAL QUESTION – HOW DO YOU WRITE AN EQUATION TO MODEL A LINEAR RELATIONSHIP GIVEN A TABLE? Module 5-1 Writing Linear Relationships from Situations.
7.4. 5x + 2y = 16 5x + 2y = 16 3x – 4y = 20 3x – 4y = 20 In this linear system neither variable can be eliminated by adding the equations. In this linear.
Direct Variation Section 1.9.
M3 1.5 Systems of Linear Inequalities M3 1.5 Systems of Linear Inequalities Essential Questions: How can we write and graph a system of linear inequalities.
3.1 Solving Systems Using Tables and Graphs When you have two or more related unknowns, you may be able to represent their relationship with a system of.
Objective: SWBAT represent mathematical patterns and relationships using graphs. They will be able to identify the linear, quadratic, and absolute value.
Constant of Proportionality. A direct variation is represented by a ratio or equation : or k ≠ 0 Direct Variation – constant ratio EX1) Determine if the.
Direct Variation Constant of Proportionality. Warm Up.
2.1.1 Calling Plans day 4 calling cards Unit 2: Linear Relationships SWBAT: Compare calling plans by using graphs, tables, and equations.
Parent Graphs Family of Graphs. Linear Equations Type your description here.
Lesson 88 Warm Up Pg Course 3 Lesson 88 Review of Proportional and Non- Proportional Relationships.
Algebra 1 Section 4.2 Graph linear equation using tables The solution to an equation in two variables is a set of ordered pairs that makes it true. Is.
Given Slope & y-Intercept
Algebra 1 Section 6.5 Graph linear inequalities in two variables.
Topics: Be able to writes equations of Linear Functions from numerical representations. Be able to writes equations of Absolute Value Functions from numerical.
1.1 Tables and Graphs of Linear Equations
Lesson 13.6 – Writing Equations in Slope-Intercept Form
Warm-Up 1/22 It costs $15 for a yearly membership to a movie club. A movie ticket costs $5 for club members and $8 for non-members. Write 2 equations to.
Relation: a set of ordered pairs Domain: the set of x-coordinates
Solve Linear Systems by Graphing
DIRECT VARIATIONS.
Linear vs. Nonlinear Functions!
6.6 Systems of Linear Inequalities
Variables on Both Sides with Equations
Here is the graph of a function
Lesson 8: Graphing Multi-Variable Equations
Character.
Solving Linear Systems by Linear Combinations
PARENT GRAPH FOR LINEAR EQUATIONS
Topics: Be able to writes equations of Linear Functions from numerical representations. Be able to writes equations of Absolute Value Functions from numerical.
Model Direct Variation
5-2 Direct Variation.
Model Direct Variation
Section 5.2 Using Intercepts.
Warmup: Take out homework..
Dependent and Independent Variables
All other materials should be on the floor or in a desk.
Warm Up.
Today’s Objective: identify slope using tables and graphs
Direct Variation Objectives: To write and interpret direct variation equations. Essential Understanding: One basic type of linear equation is called direct.
Learning Targets Students will be able to: Compare linear, quadratic, and exponential models and given a set of data, decide which type of function models.
Solutions of Linear Functions
Objectives Compare linear, quadratic, and exponential models.
Point-Slope Form & Graphing
Question 29.
Proportional or Non-proportional?
Homework Due Tomorrow Bellringer 2.23.
Patterns and Linear Functions
Is it proportional? We will look at some equations, graphs and tables and you will decide if the relationship is proportional. Tell why or why not. If.
Section 4.6 Direct Variation Direct Variation
Tell whether the slope is positive or negative. Then find the slope.
Let’s explore some relationships between two variables.
X ⦁ X = 64 ±8 ±14 X ⦁ X ⦁ X =
Lesson 4.1: Identifying linear functions
Presentation transcript:

2.1.1 Calling Plans day 3 Unit 2: Linear Relationships SWBAT: Compare calling plans by using graphs, tables, and equations

9. Create a table for Plan B. 10. Add Plans B and C to the Long-distance Calling Plans graph.

11. Look at your completed graph and write 3 conclusions that you can reach from the graph.

Homework: 12. Assign one of the plans to each member in your group. a. Use the description, table or graph of your plan to write an equation to represent the relationship between the total cost and minutes used. b. Identify each of the variables in your equation and explain what they represent in the problem situation. c. Identify each of the numerical constants in your equation and explain what they represent in the problem situation. d. Identify each operation in your equation and explain what they represent in the problem situation.

Homework: (Continued) 13. Share your equations and explanations with your group. Record the equations here: Plan A Plan B Plan C Plan D Plan E

Homework: (Continued) 14. Write a description explaining how you would write an equation for any Calling Plan.