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DO NOW:
 Compare the number of boys to girls
in the class.
 The number of boys =
 The number of girls =
 If we compare boys to girls we get
___ boys to _____ girls.
What do we call a comparison between
two or more quantities?
RATIO
We just found the
RATIO of boys to
girls.
Is the ratio of
girls to boys
the same ?
No, when writing a ratio, ORDER matters.
AIM:
What is a ratio?
It’s Friday night and your friends are having a
party……
The ratio of girls to guys is 2 to 12.
Would you want to attend the
party?
How many basketballs to footballs are
there?
 For every 4 basketballs
there are 6 footballs.
 The ratio is 4 to 6.
What are some other ways we
can write the ratio of basketball
to footballs?
 4 to 6
 4 : 6
 4
6
First quantity to Second quantity
First quantity : Second quantity
First quantity divided by the second
quantity (as a fraction).
Every ratio can be written in 3 ways:
Careful!!
Order matters in a ratio.
4 to 6
Is NOT the same as
6 to 4
Write the ratio of sandwiches to coke bottles
3 different ways.
 6:8 , 6 to 8, and 6
8
Since a fraction can be simplified, We can simplify the ratio 6/8
to 3/4. The ratio of sandwiches to coke bottles can also be
expressed as 3 : 4 or 3 to 4.
In other words, ratios can be simplified to form
equivalent ratios.
Equivalent Ratios
 Simplify the following ratios:
 4 to 8
 10 to 8
 8 to 10
Step 1 – Write the ratio as a fraction
Step 2 – Simplify the fraction (Find the greatest common factor (GCF) of
both numbers and divide the numerator and denominator by the GCF).
Step 3 – Write the equivalent ratio in the same form as the question
4 = 4 / 4 = 1 = 1 to 2
8 8 / 4 2
GCF = 4
Equivalent Ratios can be formed by
multiplying the ratio by any number.
 For example, the ratio 2 : 3 can also be
written as
 4 : 6 (multiply original ratio by by 2)
 6 : 9 (multiply original ratio by by 3)
 8 : 12 (multiply original ratio by by 4)
The ratio 2 : 3 can be expressed as
2x to 3x (multiply the original ratio
by any number x)
Compound Ratios
 A ratio that compares more than 2 quantities
is called a compound ratio.
 Example:
 A cake recipe says the ratio of cups of milk, sugar,
and batter are 1:2:4.
 This means that there is one cup of milk for every
two cups of sugar and four cups of batter.
A bag contains 18 yellow, blue, and red marbles. The
ratio of yellow to blue to red marbles is 4 : 2 : 3.
1) Write the ratio of yellow to blue marbles in
simplest form.
2) What is the ratio of yellow to red marbles?
3) How many yellow marbles are there?
4 : 2 can be simplified to 2 : 1
4 : 3
Yellow : Blue : Red is 4 : 2 : 3
Since any multiple of this is an equivalent ratio, this
can also be written as 4x : 2x: 3x
Let 4x = yellow, 2x = blue , 3x = red
4x + 2x+ 3x = 18
9x = 18
X= 2
Since the question asks for yellow marbles,
there are 4x or 4 (2) = 8 yellow marbles.
Practice problem # 1
(1) You have 100 different shirts. The ratio
of blue to black shirts is 20 .
30
a) Write the ratio of blue to black
shirts 3 different ways.
b) Write the ratio in simplest form.
c) Explain what this ratio tells us.
d) How many black shirts do you have?
Solution - # 1 
You have 100 different shirts. The ratio of blue to black shirts is 20 / 30
a) Write the ratio of blue to black shirts 3 different ways.
20 to 30 , 20 : 30, 20
30
b) Write the ratio in simplest form. 2
3
c) Explain what this ratio tells us. For every two blue shirts, there are 3
black shirts.
d) How many black shirts do you have?
2x + 3x = 100
5x = 100
x = 20
There are 2x black shirts so 2 (20) = 40 black shirts
Practice Word Problems
1) You go to a party where
the ratio of boys to girls
is 28 to 56. Express the
ratio of boys to girls in
simplest form.
2) Explain what this ratio
tells us.
(1)28 / 56 = 1 / 2
The ratio of boys to girls is 1 to 2
(2) For every 1 boy there are 2
girls at the party.
Practice Word Problems
(1) Mindy has 72 candy bars. If
the ratio of Mars to Snickers is
8:4, Find the number of each
type of candy.
(2) Explain what this ratio tell us.
Challenge Question
 The perimeter of a rectangle is
500 feet. The ratio of the base
and height is 3:2. What is the
measure of the height?

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Ratio

  • 1. DO NOW:  Compare the number of boys to girls in the class.
  • 2.  The number of boys =  The number of girls =  If we compare boys to girls we get ___ boys to _____ girls.
  • 3. What do we call a comparison between two or more quantities? RATIO We just found the RATIO of boys to girls. Is the ratio of girls to boys the same ? No, when writing a ratio, ORDER matters.
  • 4. AIM: What is a ratio?
  • 5. It’s Friday night and your friends are having a party…… The ratio of girls to guys is 2 to 12. Would you want to attend the party?
  • 6. How many basketballs to footballs are there?  For every 4 basketballs there are 6 footballs.  The ratio is 4 to 6.
  • 7. What are some other ways we can write the ratio of basketball to footballs?  4 to 6  4 : 6  4 6 First quantity to Second quantity First quantity : Second quantity First quantity divided by the second quantity (as a fraction). Every ratio can be written in 3 ways: Careful!! Order matters in a ratio. 4 to 6 Is NOT the same as 6 to 4
  • 8. Write the ratio of sandwiches to coke bottles 3 different ways.  6:8 , 6 to 8, and 6 8 Since a fraction can be simplified, We can simplify the ratio 6/8 to 3/4. The ratio of sandwiches to coke bottles can also be expressed as 3 : 4 or 3 to 4. In other words, ratios can be simplified to form equivalent ratios.
  • 9. Equivalent Ratios  Simplify the following ratios:  4 to 8  10 to 8  8 to 10 Step 1 – Write the ratio as a fraction Step 2 – Simplify the fraction (Find the greatest common factor (GCF) of both numbers and divide the numerator and denominator by the GCF). Step 3 – Write the equivalent ratio in the same form as the question 4 = 4 / 4 = 1 = 1 to 2 8 8 / 4 2 GCF = 4
  • 10. Equivalent Ratios can be formed by multiplying the ratio by any number.  For example, the ratio 2 : 3 can also be written as  4 : 6 (multiply original ratio by by 2)  6 : 9 (multiply original ratio by by 3)  8 : 12 (multiply original ratio by by 4) The ratio 2 : 3 can be expressed as 2x to 3x (multiply the original ratio by any number x)
  • 11. Compound Ratios  A ratio that compares more than 2 quantities is called a compound ratio.  Example:  A cake recipe says the ratio of cups of milk, sugar, and batter are 1:2:4.  This means that there is one cup of milk for every two cups of sugar and four cups of batter.
  • 12. A bag contains 18 yellow, blue, and red marbles. The ratio of yellow to blue to red marbles is 4 : 2 : 3. 1) Write the ratio of yellow to blue marbles in simplest form. 2) What is the ratio of yellow to red marbles? 3) How many yellow marbles are there? 4 : 2 can be simplified to 2 : 1 4 : 3 Yellow : Blue : Red is 4 : 2 : 3 Since any multiple of this is an equivalent ratio, this can also be written as 4x : 2x: 3x Let 4x = yellow, 2x = blue , 3x = red 4x + 2x+ 3x = 18 9x = 18 X= 2 Since the question asks for yellow marbles, there are 4x or 4 (2) = 8 yellow marbles.
  • 13. Practice problem # 1 (1) You have 100 different shirts. The ratio of blue to black shirts is 20 . 30 a) Write the ratio of blue to black shirts 3 different ways. b) Write the ratio in simplest form. c) Explain what this ratio tells us. d) How many black shirts do you have?
  • 14. Solution - # 1  You have 100 different shirts. The ratio of blue to black shirts is 20 / 30 a) Write the ratio of blue to black shirts 3 different ways. 20 to 30 , 20 : 30, 20 30 b) Write the ratio in simplest form. 2 3 c) Explain what this ratio tells us. For every two blue shirts, there are 3 black shirts. d) How many black shirts do you have? 2x + 3x = 100 5x = 100 x = 20 There are 2x black shirts so 2 (20) = 40 black shirts
  • 15. Practice Word Problems 1) You go to a party where the ratio of boys to girls is 28 to 56. Express the ratio of boys to girls in simplest form. 2) Explain what this ratio tells us. (1)28 / 56 = 1 / 2 The ratio of boys to girls is 1 to 2 (2) For every 1 boy there are 2 girls at the party.
  • 16. Practice Word Problems (1) Mindy has 72 candy bars. If the ratio of Mars to Snickers is 8:4, Find the number of each type of candy. (2) Explain what this ratio tell us.
  • 17. Challenge Question  The perimeter of a rectangle is 500 feet. The ratio of the base and height is 3:2. What is the measure of the height?