Percent of an Amount 2
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Question 1 of 4
1. Question
What is `22%` of `600 \text(L)` ?- (132) `\text(L)`
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A percentage describes an amount’s relation to a whole. Dividing it by `100` converts it into a fraction.Method OneTo get the percentage of an amount, simply solve for their product. Use fractions for easier computation.`22%times600` `=` `22/100times600/1` Convert to fraction form `=` $$\frac{13200}{100}$$ `=` $$\frac{132}{1}$$ Simplify `=` `132` Hence, `22%` of `600 \text(litres)` is $$\underline{132\;\text{L}}$$`132` `\text(L)`Method TwoFirst, convert the percentage into a decimal by dividing the percentage value by `100`.Since the decimal is being divided by `100`, simply move the decimal point `2` places to the left.
Finally, multiply the decimal value by the whole amount.`\text(Percentage)` `=` `0.22times600` `=` `132` Hence, `22%` of `600 \text(litres)` is $$\underline{132\;\text{L}}$$`132` `\text(L)` -
Question 2 of 4
2. Question
What is `14%` of `97` ?Round your answer to two decimal places- (13.58)
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A percentage describes an amount’s relation to a whole. Dividing it by `100` converts it into a fraction.Method OneTo get the percentage of an amount, simply solve for their product. Use fractions for easier computation.`14%times97` `=` `14/100times97/1` Convert to fraction form `=` $$\frac{1358}{100}$$ Since the value is being divided by `100`, simply move the decimal point `2` places to the left.
Hence, `14%` of `97` is $$\underline{13.58}$$`13.58`Method TwoFirst, convert the percentage into a decimal by dividing the percentage value by `100`.Since the decimal is being divided by `100`, simply move the decimal point `2` places to the left.
Finally, multiply the decimal value by the whole amount.`\text(Percentage)` `=` `0.14times97` `=` `13.58` Hence, `14%` of `97` is $$\underline{13.58}$$`13.58` -
Question 3 of 4
3. Question
What is `12%` of `50` apples?- (6) `\text(apples)`
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A percentage describes an amount’s relation to a whole. Dividing it by `100` converts it into a fraction.To get the percentage of an amount, simply solve for their product. Use fractions for easier computation.`12%times50` `=` `12/100times50/1` Convert to fraction form `=` `12/10times5/1` Simplify `=` $$\frac{60}{10}$$ `=` $$\frac{6}{1}$$ Simplify `=` `6` Hence, `12%` of `50` apples is $$\underline{6\;\text{apples}}$$`6` `\text(apples)` -
Question 4 of 4
4. Question
What is `350%` of `9` kilograms?- (31.5) `\text(kilograms)`
Hint
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A percentage describes an amount’s relation to a whole. Dividing it by `100` converts it into a fraction.To get the percentage of an amount, simply solve for their product. Use fractions for easier computation.`350%times9` `=` `350/100times9/1` Convert to fraction form `=` `35/10times9/1` Simplify `=` $$\frac{315}{10}$$ Since the value is being divided by `10`, simply move the decimal point `1` place to the left.
Hence, `350%` of `9` kilograms is $$\underline{31.5\;\text{kilograms}}$$`31.5` `\text(kilograms)`
Quizzes
- Percent from a Graph (Visual) 1
- Percent from a Graph (Visual) 2
- Percent from a Graph (Visual) 3
- Convert Between Percentages, Fractions and Decimals 1
- Convert Between Percentages, Fractions and Decimals 2
- Convert Between Percentages, Fractions and Decimals 3
- Convert Between Percentages, Fractions and Decimals 4
- Convert Mixed Numbers, Mixed Fractions and Fraction Percentages 1
- Convert Mixed Numbers, Mixed Fractions and Fraction Percentages 2
- Percent of an Amount 1
- Percent of an Amount 2
- Increase and Decrease an Amount by a Percent 1
- Increase and Decrease an Amount by a Percent – Word Problems 1
- Increase and Decrease an Amount by a Percent – Word Problems 2
- Increase and Decrease an Amount by a Percent – Word Problems 3
- Percent of Change
- Percent of Change – Word Problems
- Percent of an Amount – Word Problems 1
- Percent of an Amount – Word Problems 2
- Percent of an Amount – Word Problems 3
- Find Base from Percent of an Amount (Unitary Method) 1
- Find Base from Percent of an Amount (Unitary Method) 2
- One Amount as a Percentage of Another Amount
- Find Original Amount Before Percent Change (Unitary Method)
- Depreciation
- Percent from a Graph (Visual) 1
- Percent from a Graph (Visual) 2
- Percent from a Graph (Visual) 3
- Convert Between Percentages, Fractions and Decimals 1
- Convert Between Percentages, Fractions and Decimals 2
- Convert Between Percentages, Fractions and Decimals 3
- Convert Between Percentages, Fractions and Decimals 4
- Convert Mixed Numbers, Mixed Fractions and Fraction Percentages 1
- Convert Mixed Numbers, Mixed Fractions and Fraction Percentages 2
- Percent of an Amount 1
- Percent of an Amount 2
- Increase and Decrease an Amount by a Percent 1
- Increase and Decrease an Amount by a Percent – Word Problems 1
- Increase and Decrease an Amount by a Percent – Word Problems 2
- Increase and Decrease an Amount by a Percent – Word Problems 3
- Percent of Change
- Percent of Change – Word Problems
- Percent of an Amount – Word Problems 1
- Percent of an Amount – Word Problems 2
- Percent of an Amount – Word Problems 3
- Find Base from Percent of an Amount (Unitary Method) 1
- Find Base from Percent of an Amount (Unitary Method) 2
- One Amount as a Percentage of Another Amount
- Find Original Amount Before Percent Change (Unitary Method)
- Depreciation