Lesson Concept: Exploring Area

Slides:



Advertisements
Similar presentations
Lesson Concept: Representing Data
Advertisements

Lesson Concept: Characteristics of Numbers
Fractions with Pattern Blocks
Developing a Conceptual Understanding of Fractions
Fractions/Decimals/Percents By Me Date:. Look at this car.
Lesson Concept: Products, Factors, and Factor Pairs Vocabulary: Factors – numbers that create new numbers when they are multiplied. ( 3 and 4 are.
Lesson Concept: Multiple Representations Vocabulary: expression - an expression is a combination of individual terms (numbers) separated by operation.
Lesson Concept: Dot Plots and Bar Graphs Vocabulary: (page 18 Toolkit) Dot Plot - A way of displaying data that has an order and can be placed on.
Lesson Concept: Perimeter and Area Relationships Many ancient cities were constructed inside great walls to protect and defend the city. The city.
Lesson Concept: Exploring Area 1 As you work today to explore the concept of area and how to measure it, keep the following questions in mind. They.
Lesson Concept: Square Units and Area of Rectangles
Lesson Concept: Making Sense of a Logic Problem
Lesson Concept: Relationship of Area and PerimeterArea 1 You now have learned a lot about area (the number of square units that are needed to cover.
Lesson Concept: Describing and ExtendingPatterns Vocabulary: generalize- to make a statement or conclusion.
Lesson Concept: Using the Multiplicative Identity
1 Vocabulary: Least Common Multiple - (LCM) The smallest common multiple of a set of two or more integers. For example, the least common multiple of …
1 In mathematics, there is often more than one way to express a value or an idea. For example, the statement, “Three out of ten students who are going.
Vocabulary: algebraic expression - A combination of numbers, variables, and operation symbols. equivalent expressions -Two expressions are equivalent if.
Lesson Concept: Histograms and Stem-and-Leaf Plots Vocabulary: (page 19 Toolkit) stem-and-leaf plot - Displaying data (by arranging the data with.
1 As you learned from enlarging the CPM Middle School mascot in Lesson 4.2.1, an image is enlarged correctly and keeps its shape when all measurements.
1 Vocabulary: Variable – an unknown value in an expression.. In the last chapter, you worked with lengths, moving back and forth on a number line, and.
1 In Section 3.1 you learned about multiple representations of portions. Now you will return to the idea of portions as you develop strategies for finding.
Lesson Concept: Portions as Percents 1 Vocabulary:  Portion -A part of something; a part of a whole.  Sampling - A subset (group) of a given population.
1 What if you wanted to enlarge the dragon mascot from Lesson to make it big enough to fit on the side of a warehouse? What if you wanted to make.
This problem is a checkpoint quiz for addition and subtraction of fractions. Label it as Checkpoint 3. Compute each sum or difference. Simplify.
Lesson Concept: Using Rectangles to Multiply 1 Product – The result of multiplying. (For example, the product of 4 and 5 is 20). Today you will explore.
1 Vocabulary: Integers - The set of numbers {…, –3, –2, –1, 0, 1, 2, 3, …}.
1 Variables are useful tools for representing unknown numbers. In some situations, a variable represents a specific number, such as the hop of a frog.
1 In this chapter, you have developed several different strategies for finding the areas of shapes. You have found the sums of the areas of multiple smaller.
1 Vocabulary: Expression - An expression is a combination of individual terms separated by plus or minus signs. In this lesson you will continue to study.
Honor’s Math Chapter 5 1/11/16. ENTERING THE CLASSROOM REST prior to tardy bell (means it is OK to talk and move around) IN LINE TARDY BELL RINGS – Class.
 In Lesson 3.1.4, you worked with your team to find ways of comparing one representation of a portion to another.  Today you will continue to find new.
How can I describe the data?
Copyright © Wright Group/McGraw-Hill
How can we see the perimeter? How can we organize groups of things?
Lesson Concept: Dot Plots and Bar Graphs
How many parts should there be? What is the portion of the whole?
Are there like terms I can combine? How can I rearrange it?
Unit 7 Math Messages For 4th Grade EM teachers.
A right triangle is a triangle with a right angle
Lesson Concept: Histograms and Stem-and-Leaf Plots
Lesson Concept: Square Units and Area of Rectangles
Lesson Concept: Products, Factors, and Factor Pairs
How else can I represent the same portion?
What does this represent?
How can we represent this problem with a diagram?
Lesson Concept: Perimeter and Area Relationships
How can we tell which portions are the same amount?
Fractions, Decimals and Percents Mini-course
Parallelogram - quadrilateral with two pairs of parallel sides
Lesson Concept: Representing Comparisons
Lesson Concept: Relationship of Area and Perimeter
Lesson Concept: Using Rectangles to Multiply
How can we explain our thinking? How can we describe any figure?
Review January week 1.
In mathematics, there is often more than one way to express a value or an idea.  For example, the statement, “Three out of ten students who are going on.
How can I express this situation efficiently?
Region Relationships 3 MAFS.3.G.1.2.
Go Math! Chapter 1 Lesson 1.3, day 1 Comparing Numbers
Geometric Patterns By Monica Yuskaitis.
Using the spinner below:
Unit of Study 6 : Understand Fractions Global Concept Guide: 1 of 3
In the last two lessons, you examined several patterns
BELLWORK.
Region Relationships 2 MAFS.3.G.1.2.
Fractions with Pattern Blocks
Bell Work x x x x
Warm-Up Noise Level 0 Directions: Solve for the given variable
Fractions with Pattern Blocks
Presentation transcript:

Lesson 2.2.1 Concept: Exploring Area Vocabulary: Area (page 20 Toolkit) As you work today to explore the concept of area and how to measure it, keep the following questions in mind.  They will help guide your conversations with your team. What can we measure? What could we use to measure this? How can we record it?

#20. HOW BIG IS YOUR DESK? Imagine that your school is about to get new desks.  Do you have any preferences about the size of the new desks?  Today you will answer the question, “How big is your desk?” Your task: Find several things about your desk that you can measure.  You may use tools that you already have or choose from the tools your teacher makes available.  Follow your teacher’s directions for collecting the data as a team and record your work on your paper.  Answer the question “How big is your desk?” in as many ways as you can and be prepared to explain: What part or parts of the desk you measured. Why you chose the tool you did. How you used the tool to arrive at your answer. How you wrote the resulting answer(s) with numbers.

#21. Now you will focus on measuring just the top of your desk #21. Now you will focus on measuring just the top of your desk.  This flat space is called your “work area” for a reason.  To determine how much space you have on the top of your desk, you will measure its area. Get units from your teacher that can be used to measure area.  Cover your desktop with these units so that there are no gaps or overlaps.  You may need to estimate or use partial units.  Count the number of units you need to cover the area of your desk.  Be prepared to share your answer with the class. 

#22. BLOCK IT Maureen is a graphic designer and wants to measure the area of her desk.  The only tools she has are green, blue, red, and yellow pattern blocks.  She wonders if it matters which of the blocks she uses.  Use pattern blocks to help Maureen by answering the questions below.  If Maureen decides that the green triangle represents one unit of area, then what is the area of the blue rhombus?  The red trapezoid?  The yellow hexagon?  What if, instead of the green triangle, Maureen decides the blue rhombus represents one unit of area?  What would the area of the green triangle be?  The red trapezoid?  The yellow hexagon? If Maureen decides that the red trapezoid represents an area of one unit, what is the area of the green triangle?  The blue rhombus?  The yellow hexagon?  Maureen has finally decided that she should use the biggest block and will make the yellow hexagon represent an area of one unit.  Now what is the area of the green triangle?  The blue rhombus?  The red trapezoid?  

# 23. LEARNING LOG Label this entry “Area” and include today’s date. Describe area.  What makes area different from length?  What can you use to measure area?  Include examples. 

Tonight’s homework is… 2.2.1 Review & Preview, problems #24 - #28. (text page ) Label your assignment with your name and Lesson number in the upper right hand corner of a piece of notebook paper. (Lesson 2.2.1) Show all work and justify your answers for full credit.