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Percent of a Number with Decimals
by Multiplying
A% of B is __
To find A% of B:
You can multiply the numbers,
Then put the decimal point in the only
logical place.
‘of’ means multiplied by
70% of 800 = (.7)(800)
Change the percent to
the decimal form.
‘of’
becomes
‘times’
Example: Find 70% of 800.
• Ignore the zeros and decimal places.
• Multiply 7 × 8 = 56
• Put the decimal point in the only logical place.
– Here are the choices:
.56 5.6 56. 560. 5600.
– The only one that is a reasonable answer is 560.,
because 70% needs to be between 50% and 100%.
50% of 800 would be 400. 560 is larger than 400.
70% of 800 = 560
Example: Find 70% of 8.
• Ignore the zeros and decimal places.
• Multiply 7 × 8 = 56
• Put the decimal point in the only logical place.
– Here are the choices:
.56 5.6 56. 560. 5600.
– The only one that is a reasonable answer is 5.6,
because 70% needs to be between 50% and 100%.
50% of 8 would be 4; 5.60 is larger than 4.
70% of 8 = 5.6
Determine the decimal place by
estimation and logic.
Some good benchmarks are:
• 50% of the number (half of the number),
• 10% of the number (1/10, move the decimal
place one place to the left), and
• 1% of the number (1/100, move the decimal
place two places to the left).
This strategy/shortcut works great when
one, or both, of the numbers have only
one non-zero digit.
More examples:
1. What is 6% of $30?
2. 35% of 200 is ___
Answers:
1. 6% of $30 = $1.80
2. 35% of 200 is 70
More examples:
1. A bag of dog food
weighs 45 lbs. 2% of
the dog food is
sodium. How many
pounds of sodium are
there?
2. 40% of Steve’s
investments are in
stocks. He has
$20,000 invested.
How much is invested
in stocks?
Answers:
1. 2% of 45 = 0.9 lb.
2. 40% of 20,000 is
$8,000.
Closing Notes
 Remember 

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Percent of a Number with Decimals by Multiplying

  • 1. Percent of a Number with Decimals by Multiplying A% of B is __ To find A% of B: You can multiply the numbers, Then put the decimal point in the only logical place.
  • 2. ‘of’ means multiplied by 70% of 800 = (.7)(800) Change the percent to the decimal form. ‘of’ becomes ‘times’
  • 3. Example: Find 70% of 800. • Ignore the zeros and decimal places. • Multiply 7 × 8 = 56 • Put the decimal point in the only logical place. – Here are the choices: .56 5.6 56. 560. 5600. – The only one that is a reasonable answer is 560., because 70% needs to be between 50% and 100%. 50% of 800 would be 400. 560 is larger than 400. 70% of 800 = 560
  • 4. Example: Find 70% of 8. • Ignore the zeros and decimal places. • Multiply 7 × 8 = 56 • Put the decimal point in the only logical place. – Here are the choices: .56 5.6 56. 560. 5600. – The only one that is a reasonable answer is 5.6, because 70% needs to be between 50% and 100%. 50% of 8 would be 4; 5.60 is larger than 4. 70% of 8 = 5.6
  • 5. Determine the decimal place by estimation and logic. Some good benchmarks are: • 50% of the number (half of the number), • 10% of the number (1/10, move the decimal place one place to the left), and • 1% of the number (1/100, move the decimal place two places to the left).
  • 6. This strategy/shortcut works great when one, or both, of the numbers have only one non-zero digit. More examples: 1. What is 6% of $30? 2. 35% of 200 is ___ Answers: 1. 6% of $30 = $1.80 2. 35% of 200 is 70
  • 7. More examples: 1. A bag of dog food weighs 45 lbs. 2% of the dog food is sodium. How many pounds of sodium are there? 2. 40% of Steve’s investments are in stocks. He has $20,000 invested. How much is invested in stocks? Answers: 1. 2% of 45 = 0.9 lb. 2. 40% of 20,000 is $8,000.