Warm-up October 24, 2016 Complete Monday’s Weekly Basics problems

Slides:



Advertisements
Similar presentations
Proportional Relationships
Advertisements

Today, we will graph the information from the tables of values that we worked with yesterday in class. Our objective is to use a graph to identify if a.
3-6 Solve Proportions Using Cross Products
6.1, Review Game Show InequalitiesEquationsExpressionsProportionalityFractions.
Identifying and Representing Proportional Relationships
Bell Work: Simplify (-12) – (-3)
Writing and Solving Proportions. Proportions Proportion is an equation stating that two ratios are equivalent. Proportional are two quantities that form.
Rate a comparison of two differing quantities can be expressed as a fraction. e.g.Rate of travel 80km/h Fuel Consumption 7.3 L/100km Fuel Price
Constant of Proportionality
 A constant ratio in any proportional relationship  Really just another name for unit rate! Remember, to be constant means it never changes!
 A constant ratio in any proportional relationship  Really just another name for unit rate! Remember, to be constant means it never changes!
Proportional Relationships
WARMUPS SEPTEMBER 29-OCTOBER 3, MONDAY, SEPTEMBER 29, 2014 Write these equations and solve for x x – 45 = = 8x Write an equation.
Unit Three Ratios and Proportional Relationships Why do we learn vocabulary in math??
* A ratio is a comparison of two quantities by division. Ratios like 1 out of 2 can be written as 1:2, ½, or 1 to 2. * When ratios compare a number to.
Topic 1 Ratios and Proportional Relationships. Lesson Rates A ratio that compares two quantities with different kinds of units is called a rate.
Proportional vs. Non-Proportional If two quantities are proportional, then they have a constant ratio. –To have a constant ratio means two quantities.
5 Minute Check Complete in your notes. MegaMart collects a sakes tax equal to 1/16 of the retail price of each purchase. The tax is sent to the government.
Course 2, Lesson The amount a cashier earns is shown in the table. Determine whether the amount earned is proportional to the number of hours worked.
Graphing proportional
4-4 Solving Proportions Learn to solve proportions by using cross products.
Solving Proportions. 2 ways to solve proportions 1. Equivalent fractions (Old) Cross Products (New)
ALGEBRA READINESS LESSON 8-6 Warm Up Lesson 8-6 Warm-Up.
Proportions & Unit Rate 7 th Grade Math. 1. Melanie and Valerie went shopping last week. Melanie bought twice as many shirts as Valerie. If Valerie bought.
1.A 2.B 3.C 4.D 5Min 7-3 Triangle XYZ has vertices X(2, 2), Y(10, 4), and Z(8, 10). Find the vertices of triangle XYZ after a dilation with a scale factor.
Proportional Relationships
4.7 PROPORTIONAL RELATIONSHIPS I CAN IDENTIFY PROPORTIONAL RELATIONSHIPS AND FIND CONSTANTS OF PROPORTIONALITY BY USING PROPORTIONS.
3.9 Proportions Goal to solve problems involving proportions.
Ratios, Rates & Proportions Warm Up Complete the handout.
7 th Grade Math Week of 11/17/14 Information from : Purple Math, Holt Rinehart Winston TB, Math-Aides
Proportionality SPH4U. Introduction In physics, we are often interested in how one variable affects another.
+ Directly Proportional. + Directly proportional: as one amount increases, another amount increases at the same rate. Hence, the straight line when we.
Identifying a Proportional Relationship A.) Proportional relationships and charts B.) Proportional relationships and graphs D.) Explaining the x and y.
Algebra 1 Foundations, pg 136  Students will be able to solve and apply proportions.
2.2 Constant Rates of Change
7.RP.2 Analyze proportional relationships and use them to solve real-world and mathematical problems. Recognize and represent proportional relationships.
Solving a Proportion by “Cross” Multiplying
Constant Rate of Change
Jeopardy Q $100 Q $100 Q $100 Q $100 Q $100 Q $200 Q $200 Q $200
5. 2 Proportions 5. 2 Extension: Graphing Proportional Relationships 5
Daily Problem for Tuesday 10/11/16
Lesson 13.3 – Graphing Proportional Relationships
Proportional Relationships
6 Chapter Rational Numbers and Proportional Reasoning
DIRECT VARIATIONS.
Constant of Proportionality
1.4 Proportional and Non proportional Relationships
Do Now If Sara can jog 2/3 of a mile in 1/3 of an hour, how many miles can she jog in one hour?
DO NOW (not later): Compare the number of boys to girls in the class.
Constant of Proportionality
Lesson 4.3 Graphing Proportional Relationships
Do Now Can you Reason abstractly?
Constant Rate of change
Equivalent ratios.
Lesson 7.9 Identifying Proportional Relationships
Warm-up October 26, 2017 Factor: 66B + 12A – 14
FACTOR: 6D + 6 5T – 5 4D + 8 3F – 9 8G + 10 Turn in page 275
FACTOR: 6D + 6 5T – 5 4D + 8 3F – 9 8G H – 6 5K + 5M + 25
Proportional Relationships
Bell-work 9/29/16 Triangle XYZ has vertices X(2, 2), Y(10, 4), and Z(8, 10). Find the vertices of triangle X’Y’Z’ after a dilation with a scale factor.
Recall that a proportional relationship is a relationship between two quantities in which the ratio of one quantity to the.
Week ahead Warm-up Lesson 47 Exit card
Proportional Relationships
Warm Up – 12/4 - Wednesday Rationalize: − 5.
CC3 – Proportional Relationships
Solving Equations Involving Fractions
Understanding Proportions
Agenda Ticket in the Door Review of ticket in the Door
Warmups October 6-10, 2014.
Presentation transcript:

Warm-up October 24, 2016 Complete Monday’s Weekly Basics problems On the back of the WB answer this question: Explain the differences and similarities between an algebraic expression and an algebraic equation.

Ratios and Proportional Relationships Rate– A ratio comparing two different units. Unit rate– A rate with a denominator of 1. Ratio- A comparison of two quantities. Equivalent ratios - Fractions that are equal in value, but many have different numerators and denominators. Proportion- A statement that two ratios are equal. Direct Proportion:  The relation between two quantities whose ratio remains constant. The graph is a straight line that passes through the origin.

Marla likes to babysit for her parents’ friends Marla likes to babysit for her parents’ friends. She charges a $5 fee for travel expenses and an additional $12.50 per hour for every hour she babysits. Write an expression that represents how much Marla charges. How much will Marla make if she babysits for 3 hours?

Brandon gets $20 a month for allowance, plus $2 for each chore he does around the house. Let c represent the number of chores he completed. Write an expression representing how much Brandon can earn in a month. How much will Brandon earn if he does 13 chores in a months’ time?

Clyde had $50 to spend on clothes at Old Navy Clyde had $50 to spend on clothes at Old Navy. After buying t-shirts, he had $18.20 left. How much did each t-shirt cost?

Class work Turn to page 317 in your book. Page 303, 304, and 305 (we will also work on these pages tomorrow in class) – they are due Wednesday.

Factor 6D + 6 5T – 5 4D + 8 3F – 9 8G + 10 15 H – 6 5K + 5M + 25

Use your addition rules! 47 + 18 = -47 + 18 = 47 + -18 = -47 + -18 =

Use your addition rules! 28 + 37 = -28 + 37 = 28 + -37 = -28 + -37 =

Use your addition rules! 7 + 35 = -7 + 35 = 7 + -35 = -7 + -35 =

Use your addition rules! 94 + 156 = -94 + 156 = 94 + -156 = -94 + -156 =

Use your addition rules! 235 + 28 = -235 + 28 = 235 + -28 = -235 + -28 =

Put your knowledge to work.