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Percent of a Number with Fractions and
      Mixed Numbers: Revisiting
              A% of B is __
To find A% of B:
  You can change the percent to a fraction
(or mixed number).
    Find B divided the bottom.
       Then multiply by the top.
A% of B is __


• Change the percent to a
  fraction.
• Find B divided the
  bottom.
• Then multiply by the
  top.
A% of B is __
• Find 60% of 35
           3
• 60% =
           5
  3
•    of 35         • Change the percent to a
  5
                     fraction.
  35
•       7          • Find B divided the
   5
                     bottom.
• 7 3 21           • Then multiply by the
                     top.
• 60% of 35 = 21
A% of B is __
• Find 137.5% of 16
           11
• 137.5% =
            8
  11
•    of 16            • Change the percent to a
   8
                        fraction.
  16
•      2              • Find B divided the
   8
                        bottom.
• 2 11 22             • Then multiply by the
                        top.
• 137.5% of 16 = 22
A% of B is __
                      Mixed number approach:
• Find 137.5% of 16
               3
•   137.5% = 1
               8
    3                  • Change the percent to a
•      of 16             mixed number.
    8
    16                 • Find B divided the
•       3 2 3 6          bottom.
     8
      3                • Then multiply by the
•   1 of 16 16 6 22
                         top.
      8
• 137.5% of 16 = 22    • Take “all” of it and add
                         on the fractional part.
A% of B is __
                         Mixed number approach:


• Find 250% of 12
                          • Change the percent to a
              1             mixed number.
•   250% = 2
              2           • Find B divided the
     1                      bottom.
•       of 12 6
     2                    • Then multiply by the
      1
•   2 of 12 2 12 6 24 6 30 top.
      2
                          • Take “all” of it and add
•   250% of 12 = 30         on the fractional part.
Recap
Here are the percents we know so far.

           Fraction   Percent
             1/2        50 %
             1/3       33⅓ %
             1/4        25 %
             1/5        20 %
             1/8       12½ %
                                3
 and the multiples, such as         60%
                                5
Examples:
1. Average number of patients at the health clinic (over
   the past 3 years) has been 400 per month. This year,
   in March, there were 175% of the average. How
   many patients were there in March?
                    3              400
 175% of 400       1 (400)   400       3 400 300    700
                    4               4



2. Find 66⅔% of $180.
               2
                             2         180
            66 % of 180
               3               (180)       2 60 2 120
                             3          3
Closing Notes
 Remember 

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A percent of B Revisted

  • 1. Percent of a Number with Fractions and Mixed Numbers: Revisiting A% of B is __ To find A% of B: You can change the percent to a fraction (or mixed number). Find B divided the bottom. Then multiply by the top.
  • 2. A% of B is __ • Change the percent to a fraction. • Find B divided the bottom. • Then multiply by the top.
  • 3. A% of B is __ • Find 60% of 35 3 • 60% = 5 3 • of 35 • Change the percent to a 5 fraction. 35 • 7 • Find B divided the 5 bottom. • 7 3 21 • Then multiply by the top. • 60% of 35 = 21
  • 4. A% of B is __ • Find 137.5% of 16 11 • 137.5% = 8 11 • of 16 • Change the percent to a 8 fraction. 16 • 2 • Find B divided the 8 bottom. • 2 11 22 • Then multiply by the top. • 137.5% of 16 = 22
  • 5. A% of B is __ Mixed number approach: • Find 137.5% of 16 3 • 137.5% = 1 8 3 • Change the percent to a • of 16 mixed number. 8 16 • Find B divided the • 3 2 3 6 bottom. 8 3 • Then multiply by the • 1 of 16 16 6 22 top. 8 • 137.5% of 16 = 22 • Take “all” of it and add on the fractional part.
  • 6. A% of B is __ Mixed number approach: • Find 250% of 12 • Change the percent to a 1 mixed number. • 250% = 2 2 • Find B divided the 1 bottom. • of 12 6 2 • Then multiply by the 1 • 2 of 12 2 12 6 24 6 30 top. 2 • Take “all” of it and add • 250% of 12 = 30 on the fractional part.
  • 7. Recap Here are the percents we know so far. Fraction Percent 1/2 50 % 1/3 33⅓ % 1/4 25 % 1/5 20 % 1/8 12½ % 3 and the multiples, such as 60% 5
  • 8. Examples: 1. Average number of patients at the health clinic (over the past 3 years) has been 400 per month. This year, in March, there were 175% of the average. How many patients were there in March? 3 400 175% of 400 1 (400) 400 3 400 300 700 4 4 2. Find 66⅔% of $180. 2 2 180 66 % of 180 3 (180) 2 60 2 120 3 3