Transcript Links 2 3 4

A review to test your understanding and review for
your quiz
Created by: Christine Novak
Introduction

Audience:


Purpose:


The goal of this project is to help students review multiplying and dividing fractions.
Instructional Objective:
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
This will be used with 6th grade students. These students will be able to interact with the StAIR project with little
help from the instructor. Since many of my students are absent, this will allow them to review what we have done
and figure out where they need extra help.
GLCE (N.MR.06.01, N.FL.06.02, N.FL.06.04)
Students will be learning about multiplying and dividing fractions. By the end, students will be able to successfully
multiply and divide basic fractions. Students will need to have a basic working understanding of fractions, as well as
know basic multiplication and division facts.
Pedagogy:

This StAIR project with involve deductive learning. The project will provide students with the rules for
multiplying and dividing and then will be given several examples of multiplying and dividing fractions. Another
strategy used is scaffolding. Scaffolding is used in this by providing links back to previous slides with more
examples, and by providing links to websites with more information.
Fraction Vocabulary
 Numerator
 Denominator
The top number of a fraction. The
numerator shows how much the
fraction represents
The denominator is the bottom
number of a fraction. It shows the
total number of pieces.
Example:
Example:
The fraction for the above bar would be
2/3.
Here 2 is the numerator because 2 bars
are shaded in.
The fraction for the above bar would be
2/3.
Here 3 is the denominator because
there are a TOTAL of 3 bars.
Multiplying Fractions: Pictorially
 Did you ever wonder why when you multiplied fractions you got a
smaller number than you started out with? Lets look at why…
• In order to multiply by 3/4, I
 Here we have our fraction bar (1/2)
am going to take my box and
divide it into 4 pieces. I will
select 3 of those pieces by
coloring them bright green. The
last will be outlined in black.
• To locate the answer, count the
over-lapping boxes. There are 3
boxes that are both green and blue.
There are a total of 8 boxes.
HELP!
The fraction answer is 3/ 8
Multiplying Fractions: Mathematically
 Line the fractions up
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


next to each other
Multiply the numerators
Multiply the
denominators
Simplify
Use estimation to decide
if your answer is logical
Example:
½*¾
 Line up the fractions:
 Multiply the numerators
 Multiply the denominators
 Simplify the fraction
3/8
Multiplying Fractions: Pictorially
Lets look at another example: ¾ * 1/3
 Here we have our fraction bar (3/4)
• In order to multiply by 1/3, I am
going to take my box and divide
it into 3 pieces. I will select 1 of
those pieces by coloring them
bright green. The others will be
outlined in black.
• To locate the answer, count the
over-lapping boxes. There are 3
boxes that are both green and blue.
There are a total of 12 boxes.
The fraction answer is 3 / 12
Multiplying Fractions: Mathematically
 Line the fractions up




next to each other
Multiply the numerators
Multiply the
denominators
Simplify
Use estimation to decide
if your answer is logical
Example:
Line up the fractions:
Multiply the numerators
Multiply the denominators
Simplify the fraction
Multiplying Fractions: Pictorially
Lets look at another example: 5/6 * 2/3
 Here we have our fraction bar (5/6)
• In order to multiply by 2/3, I
am going to take my box and
divide it into 3 pieces. I will
select 2 of those pieces by
coloring them bright green.
• To locate the answer, count the
over-lapping boxes. There are 10
boxes that are both green and blue.
There are a total of 18 boxes.
The fraction is 10 / 18
Multiplying Fractions: Mathematically
 Line the fractions up




next to each other
Multiply the numerators
Multiply the
denominators
Simplify
Use estimation to decide
if your answer is logical
Example:
 Line up the fractions:
 Multiply the numerators
 Multiply the denominators
 Simplify the fraction
Multiplying Fractions: Practice
 Which picture represents ½ * ¼?
A
C
B
Not Quite!
Back to Question:
Try Again
HELP!
Not Quite!
Back to Question:
Try Again
Congrats!
Multiplying Fractions: Practice
 Which fraction is the product of 2/3 * ¼?
A
B
C
2/12
3/7
8/3
Not Quite!
 You added the numbers
Remember for multiplying
fractions we multiply
straight across
Back to Question:
Try Again
Not Quite!
 You Divided the fractions!!
Remember for multiplying fractions
we multiply straight across
Back to Question:
Try Again
Congrats!
Multiplying Fractions: Practice
 Which fraction is the product of 1/6 * 2/3?
A
B
C
3/9
2/18
1/9
Not Quite!
 You added the numbers,
Remember for multiplying fractions
we MULTIPLY straight across
Back to Question:
Try Again
Not Quite!
 You forgot to simplify!
Back to Question:
Try Again
Congrats!
Multiplying Fractions: Practice
 Which picture represents 1/6 * 3/5?
A
C
B
Not Quite!
Back to Question:
Try Again
Your Turn
Congrats!
 Lets continue on to multiplying
fractions mathematically!
Not Quite!
Back to Question:
Try Again
Your Turn
Conclusion
 Slide Link Using the link go to
Google Docs and create your own
 Great Job!
multiplication problem. You will
need to both create a visual problem
and explain the steps
For more practice
multiplying fractions,
take a look at the
following links:
 Multiplying Fractions
 Multiplying Fractions
with Models
Example
1
 You will need to share this problem
with your instructor, so remember
to send the link. Also print your
problem out and turn it in.
 I gave you a dark blue box and a
outlined blue box for your base
fraction and a green box and
outlined black box for the fraction
you are multiplying by.
Example
2
Example
3