Transcript Ratios

Video Clip
 Click on the line below to view the video about ratios
 http://www.youtube.com/watch?v=HpdMJaKaXXc&fe
ature=relmfu
Vocabulary Review
 Ratio is a comparison of two quantities by division
 Ratios can be written in three ways:
2
1. As a fraction 
3
2. With the word “to” in between numbers  2 to 3
3. Or with a colon  2 : 3
Writing Ratios
 A way of comparing one quantity to another
 Ex. A bag of miniature chocolate bars has 12 dark
chocolate, and 14 milk chocolate candy bars.
 Write each ratio in all three forms comparing the
number of dark chocolate bars to milk chocolate

As a fraction  12
14

With a colon  12:14

With the word “to”  12 to 14
Simplifying Ratios
 Just like fractions, ratios must be simplified
 Ex. A package of Starburst candy has two lemon, three
strawberry, three cherry, and four orange
 Write a ratio comparing the number of orange candies
to the number of lemon candies in the package
 4/2 simplifies to 2/1 or 2:1 or 2 to 1
Let’s Practice
 Simplify the ratio of collies to boxers 22: 28
 22/28 ÷ 2 = 11/14
 Simplify the ratio of poodles to boxers 18: 28
 18/28 ÷ 2 = 9/14
 Simplify the ratio of poodles to collies 18:22
 18/22 ÷ 2 = 9/11
Writing Ratios
 A basket of fruit has 2 apples, 6 grapes, 3 bananas, and
4 oranges
 Write a ratio comparing the number of apples to the
number of grapes
 2 to 6 or 2:6 or 2/6
 Simplify your ratio by dividing by 2; simplified ratio is 1
to 3 or 1:3 or 1/3
Let’s Practice
 The annual dog show has 22 collies, 28 boxers, and 18
poodles
 Write the ratio of collies to poodles
 Write the ratio of poodles to boxers
 Write the ratio of boxers to poodles
 Write the ratio of collies to boxers
Comparing Ratios
 When comparing ratios, you must have a common
denominator so that you can compare the numerators
 Ex. 3/5 and 2/10
 Find the common denominator between 5 and 10
 So 3/5 = 6/10
 Now, you can compare 2/10 to 6/10
Comparing Ratios
 Tell whether the wallet size photo or the portrait size
photo has the greater ratio of width to length by using
the table to write a ratio for each
 Write the ratios so you can compare
Length
Width
Wallet
3
5
Personal
4
6
Desk
5
6
Portrait
8
10
Comparing Ratios
 Wallet : Portrait comparing Width to Length
 3: 5 compared to 8:10
 Rewrite as a fraction: 3/5 and 8/10
 Find common denominator (10)
 Rewrite 3/5 as 6/10 and compare to 8/10
 Portrait size has the greater ratio of width to length
Comparing Part to Part
 Ratios can compare part to part
 Ex. Number of Krackel bars to the number of milk
chocolate bars in the package



9 milk, 6 dark, 3 Mr. Goodbar, and 6 Krackel
6 to 9 or 6:9 or 6/9
Write in the simplest form: 6/9 ÷ numerator & denominator
by 3 = 2/3 or 2:3 or 2 to 3
Let’s Practice
 Compare the number of girls to the number of boys in
the class
 Write the ratio in three different ways
 Be sure to simplify the ratio if necessary
Comparing Part to Whole
 Ratios can also compare one specific part to the whole
 Ex. Number of dark chocolate bars to the total number
of candy bars in the package



9 milk, 6 dark, 3 Mr. Goodbar, and 6 Krackel
6 to 24 or 6:24 or 6/24
Write in simplest terms: 6/24 ÷ numerator & denominator by
6 = 1/4 or 1 to 4 or 1:4
More Practice
 Compare the number of boys to the total number of
students in the class
 Write the ratio in three different ways
 Be sure to simplify the ratio if necessary
 Compare the number of girls to the total number of
students in the class
 Write the ratio in three different ways
 Be sure to simplify the ratio if necessary