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Ratios and Proportions Unit 4, Lesson 7 peer.tamu.edu/NSF_Files/Ratios%20and%20Proportions.ppt‎

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Presentation on theme: "Ratios and Proportions Unit 4, Lesson 7 peer.tamu.edu/NSF_Files/Ratios%20and%20Proportions.ppt‎"— Presentation transcript:

1 Ratios and Proportions Unit 4, Lesson 7 peer.tamu.edu/NSF_Files/Ratios%20and%20Proportions.ppt‎

2 Ratios: http://www.brainpop.com/math/ratioproport ionandpercent/ratios/preview.wemlhttp://www.brainpop.com/math/ratioproport ionandpercent/ratios/preview.weml

3 What is a Ratio? A ratio is a comparison of two numbers. Ratios can be written in three different ways: a to b a:b Ratios are expressed in simplest form

4 How to Use Ratios? The ratio of boys and girls in the class is 12 to11. 4cm 1cm The ratio of length and width of this rectangle is 4 to 1.. The ratio of cats and dogs at my home is 2 to 1

5 How to simplify ratios? Now I tell you I have 12 cats and 6 dogs. Can you simplify the ratio of cats and dogs to 2 to 1? =

6 More examples… = = = = =

7 Proportions: http://www.brainpop.com/math/ratioproport ionandpercent/proportions/http://www.brainpop.com/math/ratioproport ionandpercent/proportions/

8 Now, on to proportions! What is a proportion? A proportion is an equation that equates two ratios

9 Properties of a proportion? 2x6=12 3x4 = 12 Cross Product Property

10 How about an example? Solve for x: 7(6) = 2x 42 = 2x 21 = x

11 How about another example? Solve for x: 7x = 2(12) 7x = 24 x =

12 Define: Let t = time needed to ride 295 km. In 2000, Lance Armstrong completed the 3630-km Tour de France course in 92.5 hours. Traveling at his average speed, how long would it take Lance Armstrong to ride 295 km? 3630t = 92.5(295) 3630 t ≈ 7.5 3630 92.5 295 t kilometers hours Write: = Applications of Proportions 3630


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