introduction to mixture applications example 1: a jar contains 20 ounces of a solution that is part...

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Introduction to Mixture Applications Example 1: A jar contains 20 ounces of a solution that is part water and part acid. If the amount of acid is 10% of the total solution, how much acid is in the solution? First, determine what 10% is as a fraction. Recall than percent means per hundred: 10% 10 100 1 10

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Page 1: Introduction to Mixture Applications Example 1: A jar contains 20 ounces of a solution that is part water and part acid. If the amount of acid is 10% of

Introduction to Mixture Applications

Example 1:

A jar contains 20 ounces of a solution that is part water and part acid. If the amount of acid is 10% of the total solution, how much acid is in the solution?

First, determine what 10% is as a fraction. Recall than percent means per hundred:

10%10

100

1

10

Page 2: Introduction to Mixture Applications Example 1: A jar contains 20 ounces of a solution that is part water and part acid. If the amount of acid is 10% of

20 ounces total

water & acid

Page 3: Introduction to Mixture Applications Example 1: A jar contains 20 ounces of a solution that is part water and part acid. If the amount of acid is 10% of

10% acid

Page 4: Introduction to Mixture Applications Example 1: A jar contains 20 ounces of a solution that is part water and part acid. If the amount of acid is 10% of

10%

The acid is 10% of the total:

10% of the total

10% 20

120

10

2

20

Page 5: Introduction to Mixture Applications Example 1: A jar contains 20 ounces of a solution that is part water and part acid. If the amount of acid is 10% of

2 oz.

There are two ounces of acid in the solution.

Page 6: Introduction to Mixture Applications Example 1: A jar contains 20 ounces of a solution that is part water and part acid. If the amount of acid is 10% of

10%

Review the expression that gave us the amount of acid:

10% of the total

10% 20 20 In decimal form …

0.10

= (percent acid)× (total amount)

10%

20

20

Page 7: Introduction to Mixture Applications Example 1: A jar contains 20 ounces of a solution that is part water and part acid. If the amount of acid is 10% of

Introduction to Mixture Applications

Example 2:

A jar contains x ounces of a solution that is part water and part acid. If the amount of acid is 10% of the total solution, how much acid is in the solution?

Page 8: Introduction to Mixture Applications Example 1: A jar contains 20 ounces of a solution that is part water and part acid. If the amount of acid is 10% of

x ounces total

water & acid

Page 9: Introduction to Mixture Applications Example 1: A jar contains 20 ounces of a solution that is part water and part acid. If the amount of acid is 10% of

10% acid

Page 10: Introduction to Mixture Applications Example 1: A jar contains 20 ounces of a solution that is part water and part acid. If the amount of acid is 10% of

10%

The acid is 10% of the total:

10% of the total

10% x

0.10 x x

= (percent acid)× (total amount)

Page 11: Introduction to Mixture Applications Example 1: A jar contains 20 ounces of a solution that is part water and part acid. If the amount of acid is 10% of

0.10x oz.

There are 0.10x ounces of acid in the solution.

= (percent acid)× (total amount)

Page 12: Introduction to Mixture Applications Example 1: A jar contains 20 ounces of a solution that is part water and part acid. If the amount of acid is 10% of

Introduction to Mixture Applications

Example 3:

A jar contains x ounces of a solution that is part water and part acid. If the amount of acid is 65% of the total solution, how much acid is in the solution?

= (percent acid) × (total amount)Amount acid

65% x

0.65 x

Page 13: Introduction to Mixture Applications Example 1: A jar contains 20 ounces of a solution that is part water and part acid. If the amount of acid is 10% of