1 / 8

Lesson 7.4 Concept: How to use proportions to solve percent problems Guidelines:

Lesson 7.4 Concept: How to use proportions to solve percent problems Guidelines: We will use a basic formula…….. Part of Base # = % Base # 100.

iola
Télécharger la présentation

Lesson 7.4 Concept: How to use proportions to solve percent problems Guidelines:

An Image/Link below is provided (as is) to download presentation Download Policy: Content on the Website is provided to you AS IS for your information and personal use and may not be sold / licensed / shared on other websites without getting consent from its author. Content is provided to you AS IS for your information and personal use only. Download presentation by click this link. While downloading, if for some reason you are not able to download a presentation, the publisher may have deleted the file from their server. During download, if you can't get a presentation, the file might be deleted by the publisher.

E N D

Presentation Transcript


  1. Lesson 7.4 Concept: How to use proportions to solve percent problems Guidelines: We will use a basic formula…….. Part of Base # = % Base # 100 *Using cross products and isolation of a variable, we can find any missing piece of information in the formula. Plug the variable into the formula where the information is needed.

  2. Finding a Percent % Part of Base # = % Base # 100 What percent of 40 is 15? x 15 = 40 100 Solve using cross products 40x = 1500 40 40 x = 37.5%

  3. Finding a Percent % Part of Base # = % Base # 100 Your team won 19 of its 25 games. What percent of its games did it win? x 19 = 25 100 Solve using cross products 25x = 1900 25 25 x = 76%

  4. Finding a Percent % Part of Base # = % Base # 100 What percent of 75 is 30? x 30 = 75 100 Solve using cross products 75x = 3000 75 75 x = 40%

  5. Finding a Base number Part of Base # = % Base # 100 8 is 32% of what number? 32 8 = x 100 Solve using cross products 32x = 800 32 32 x = 25

  6. Finding a Base number Part of Base # = % Base # 100 15 is 75% of what number? 75 15 = x 100 Solve using cross products 75x = 1500 75 75 x = 20

  7. Finding Part of a Base number Part of Base # = % Base # 100 You buy a pair of pants on sale. The price is 80% of the regular price of $24.50. What is the sale price? 80 x = $24.50 100 Solve using cross products 100x = 1960 100 100 x = $19.60

  8. Finding Part of a Base number Part of Base # = % Base # 100 In a test of 450 people using Shiny Teeth Toothpaste, 76% had no new cavities after one year. How many people had no new cavities? 76 x = 450 100 Solve using cross products 100x = 34200 100 100 x = 342 people

More Related