How to take notes and actually USE them!

Slides:



Advertisements
Similar presentations
Unit Outline--Topics What is Physics? Branches of Science
Advertisements

Chapter 6: Percents Section 3 Finding a Percent of a Number.
Converting Units in the Metric System Lesson 9-2.
Converting Units in the Metric System Lesson 8-6:.
Measuring in Metric Units
Measurement in Different Units
Monday, March 3, POTD Name TWO pairs of supplementary angles. Name TWO pairs of vertical angles.
Math: Lesson #1 Conversions & Pythagorean Theorem.
Today’s Lesson Dimensional Analysis
Metric Mania A Stand Alone Lesson on Metric Prefixes.
Why the Metric system? Used in the majority of the world. IT’S EASIER TO USE than the English System. Based on the number 10!
MEASUREMENT 1.3.
“The Chemist’s Toolkit”
Expressions and Formulas What will we cover in this unit? creating formulas to solve problems Arrow strings Arithmetic trees Parentheses.
Module 2 Topic A Lesson 3 Metric Unit Conversions
Module 2 Topic B Lesson 4 Metric Unit Conversions 4.MD.1 and 4.MD.2.
Lesson 1-2 Scientific Measuring Metric and Unit Conversions “The Scientist’s Toolkit”
Chapter 11 Geometry and Measurement
Metric System. History At the end of the 18 th century in France, scientists created the metric system. It was designed with several features in mind.
Practice Conversions of Length Within the Metric System NCSC Sample Instructional Unit - Elementary Measurement Lesson 3 - Practice 1.
Metric System. History  At the end of the 18 th century, scientists created the metric system.  In 1960 at the International Convention, the metric.
Module 2 Lesson 14 Objective: Use decimal multiplication to express equivalent measurements.
(Dimensional Analysis). A. Create CONVERSION FACTORS You can divide both sides of an equation by the same number and it does not change the value of the.
Lesson 2.1:. Meter and Centimeter Number Bonds How many centimeters are in 1 meter? Write a number bond filling in the missing part. Write a number bond.
How to convert within the metric system
How can we convert metric measurements? Do Now: What is the value of the prefixes kilo, centi, and milli?
Converting in and out of the metric system.  Converting in the metric system is easy because it’s all based on unit of ten- Move the decimal!!
First notebook day! 1. If there is a physics textbook on your desk, put it on the bookshelf by the door. 2. Label the first 15 pages of your notebook with.
SI CONVERSIONS. INTRODUCTION Sometimes it is necessary to convert measurements into other units. This is done very easily in the SI system, not so easily.
Use 3 separate cards Friday, August 11th Day 1 Science Starter:
Warm up: Why do all scientists use the metric system?
Warm up – August 14, 2017 How many significant digits are in the following numbers and what are they? Number Sig fig Which ones
Lesson 5 Metric Word Problems.
Metric Fun.
Multiplying Decimals.
Lesson 5 &6, Marking period 1
Integer Operations X and ÷
Chapter One: Measurement
Converting Among Units of Measurement The Metric System
Math Lesson 1 Objective:
We will memorize1 multiplication facts.
Splash Screen.
Splash Screen.
Time Division 8.
Observation vs Inference
Engage NY Math Module 2 Lesson 29: Solve division word problems involving multi-digit division with group size unknown and the number of groups unknown.
Also know as DIMENSIONAL ANALYSIS
Fifth Grade Math State Test Review
Metric System.
Lesson Objectives: I will be able to …
converting Fractions, Decimals, and percentages
Scientific Notation.
Multiplying Decimals.
Chapter 2 Table of Contents Section 1 Scientific Method
Mental Math…be ready You need: Mar. 29, 2018 Clean paper (2) / Pencil
Scientific Notation Word Problems
Chapter One: Measurement
“Day A” September 8, :01 - 9:01 Math 9: :03 Science
Lesson Objective: I will be able to …
Metric Conversions Ladder Method
Solving Multi-Step Equations
Lesson Objective: I will be able to …
Day 61 – Unit Conversions.
Chapter One: Measurement
Lesson 1-5 Chemistry Problem Solving Metric and Unit Conversions
Introduction to Chemistry and Measurement
Dimensional Analysis (aka Factor-Label)
3rd Grade Math Module 7 Lesson 13
By: Caroline Travers Kayla Marie Cruz Olivia Meyer
Multiplying Decimals Multiply and divide decimals and fractions, using efficient and generalizing procedures, including standard algorithms.
Presentation transcript:

How to take notes and actually USE them! Ms. Ricco

Why are your required to take notes? Notes are meant to be a resource for you to use often when you are learning new material. Notes define key terms that you need to know in order to use math language correctly. Notes provide step-by-step instruction on how to solve math problems and why they are solved that way. Example problems are given in notes to guide you when you are to solve problems on your own.

Contents of your notes Definitions and examples of new terms. Review of old terms. Detailed, step-by-step instructions on how to complete the new concept. Multiple example problems demonstrating the step-by-step process.

How to use your notes Your notes are meant to be used any time that you do not remember how to solve a problem. Step 1: Identify the concept of the topic that you are working on. Step 2: Located in your notebook or binder the section in which you have taken notes on that concept.

How to use your notes (part 2) Step 3: Identify an example problem from your notes that is similar to the problem you are stuck on. Step 4: Follow the step-by-step instructions for how to solve that type of problem. Step 5: It is always good practice to check your answers.

Let’s practice! I am going to provide a sample of the type of lesson that will given in math class. Act as if this is a normal lesson and take the notes and work along with the example problems. If you already know this topic, that is great! But please participate in the activity to get practice.

Converting Measurements Objective: I can convert between centimeters, meters and kilometers using multiplication and division. Vocabulary Convert – to change from one form to another. Metric system – the universal system of measurement used throughout the world. (In England and the United States this is not the metric system is not typically used.

Converting Measurements Centimeter Meter Kilometer 1.0 cm = 1.0 cm 1.0 cm = 0.01 m 1.0 cm = 0.001 km 1.0 m = 100.0 cm 1.0 m = 1.0 m 1.0 m = 0.01 km 1.0 km = 10,000.0 cm 1.0 km = 100.0 m 1.0 km = 1.0 km This conversion table will help you convert from one unit of measure to another because you know the relationships between units.

Using the Conversion Table (Method 1) Example: How many centimeters are in 7 kilometers? Method 1: Step 1: Identify the relationship between units. Since we are going from kilometers to centimeters, we pick the conversion where the kilometer is 1 and centimeters is on the other side of the equal sign 1 km = 1,000 cm

Using the Conversion Table (Method 1) Example: How many centimeters are in 7 kilometers? Step 2: Replace the ones from the conversion table with the value given in the question. 1 km = 1,000 cm becomes 7 km = 7,000 cm *You have found the answer! 7 km = 7,000 cm*

Using the Conversion Table (Method 2) Example: How many centimeters are in 7 kilometers? Method 2: Moving the Decimal Step 1: Identify the relationship 1.0 km = 1,000.0 cm

Using the Conversion Table (Method 2) Example: How many centimeters are in 7 kilometers? Step 2: Take note of how many spaces the decimal moves and in which direction in the relationship you identified in step one. 1.0 km = 1,000.0 cm the decimal moves three numbers to the right.

Using the Conversion Table (Method 2) Example: How many centimeters are in 7 kilometers? Step 3: Replace the 1 in the conversion table relationship with the value you were given in the question. 1.0 km = 1,000.0 cm becomes 7.0 km = ? cm Step 4: Move the decimal the same number of digits in the same direction as you identified in step 2. 7.0 km = 7,000.0 cm

Let’s try another! (Method 1) Example: Billy has a card that has a perimeter of 0.40 meters and he wants to decorate the border with stickers that are 1 cm. How many stickers will he need? Step 1: Identify the relationship from the conversion chart. 1.0 cm = 0.01 m

Let’s try another one! (Method 1) Example: Billy has a card that has a perimeter of 0.40 meters and he wants to decorate the border with stickers that are 1 cm. How many stickers will he need? Step 2: Replace the values from the conversion chart with the values from the question. 1.0 cm = 0.01 m becomes 40.0 cm = 0.40 m Answer is 40, 1 cm stickers

One more! (Method 2) Example: Kayla wanted to put a fence around her yard that had a perimeter of 0.5 km. How many meters of fencing does she need? Step 1: Identify the relationship 100.0 m = 0.1 km Step 2: Count how many spaces and in what direction the decimal moves. From km to m, the decimal moves three spaces to the right

One More! (Method 2) Example: Kayla wanted to put a fence around her yard that had a perimeter of 0.5 km. How many meters of fencing does she need? Step 3: Replace the 1 with the value you know So 1.0 m = 0.1 km becomes ?m = 0.5km Step 4: Move the decimals the same amount of spaces identified in step 2 So 0.5 km = 500.0 m

Your turn! Remember, choose whichever method you like the best and follow all of the steps. Both methods will get you the correct answer!