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Lesson 3'9 Weighted Averages, pg' 171

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To solve uniform motion problems. Vocabulary ... 1: Pets. Jeri likes to feed her cat gourmet cat food that costs $1.75 per pound. ... – PowerPoint PPT presentation

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Title: Lesson 3'9 Weighted Averages, pg' 171


1
Lesson 3.9- Weighted Averages, pg. 171
  • Goals To solve mixture problems.
  • To solve uniform motion problems.

2
Vocabulary
  • Weighted average the sum of the product of the
    number of units and the value of units and the
    value per unit divided by the sum of the number
    of units.
  • Mixture problems problems in which two or more
    parts are combined into a whole.

3
Ex. 1 Pets
  • Jeri likes to feed her cat gourmet cat food that
    costs 1.75 per pound. However, food at that
    price is too expensive so she combines it with
    cheaper cat food that costs 0.50 per pound. How
    many pounds of cheaper food should Jeri buy to go
    with 5 pounds of gourmet food, if she wants the
    average price to be 1.00 per pound?

4
Auto Maintenance
  • To provide protection against freezing, a cars
    radiator should contain a solution of 50
    antifreeze. Darryl has 2 gallons of a 35
    antifreeze solution. How many gallons of 100
    antifreeze solution should Darryl add to his
    solution to produce a solution of 50 antifreeze?

5
FOOD
  • How many quarts of pure orange juice should
    Michael add to a 10 orange drink to create 6
    quarts of a 40 orange juice mixture? Let p
    represent the number of quarts of pure orange
    juice he should add to the orange drink.

6
Business
  • Cookies Inc. sells peanut butter cookies for
    6.50 per dozen and chocolate chip cookies for
    9.00 per dozen. Yesterday, they sold 85 dozen
    more peanut butter cookies than chocolate chip
    cookies. The total sales for both types of
    cookies were 4055.50. Let p represent the
    number of dozens of peanut butter cookies sold.

7
METALS
  • In 2000, the international price of gold was 270
    per ounce, and the international price of silver
    was 5 per ounce. Suppose gold and silver were
    mixed to obtain 15 ounces of an alloy worth 164
    per ounce. Let g represent the amount of gold
    used in the alloy.
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