
What is an example of a percent composition practice problem?
Answer
461.1k+ views
Hint: The percent structure mentions to you by mass what percent of every component is available in a compound. A synthetic compound is the blend of at least two components. On the off chance that you are examining a synthetic compound, you might need to discover the percent piece of a specific component inside that substance compound.
Complete step by step answer:
We have to know, to calculate the percent composition, the rule for calculating the percent composition has to be given,
- Track down the molar mass of the multitude of components in the compound in grams per mole.
- Track down the atomic mass of the whole compound.
- Divide the part's molar mass by the whole atomic mass.
- You will presently have a number somewhere in the range of $0$ and $1$ . Increase it by $100$ percentage to get percent arrangement.
We have to know the formula for calculating mass percent has to be given,
${\text{Mass percent = }}\dfrac{{{\text{Mass of element}}}}{{{\text{Total mass of compound}}}} \times {\text{ 100\% }}$
Example for calculating for percent composition of sugar, $({C_{12}}{H_{22}}{O_{11}})$
For,
The mass of carbon is $(12 \times 12.01){\text{ = 144}}{\text{.13g/mol}}$
The mass of hydrogen is $(22 \times 1.0079){\text{ = 22}}{\text{.17g/mol}}$
The mass of oxygen is $(11 \times 15.999){\text{ = 175}}{\text{.99g/mol}}$
Therefore,
The total mass of sugar is $342.29g/mol$ .
Now we applying each element value in the above mass percent formula,
The percent composition of carbon is $\dfrac{{144.13g/mol}}{{342.29g/mol}} \times 100\% {\text{ = 42}}{\text{.1% }}$
The percent composition of hydrogen is $\dfrac{{22.17g/mol}}{{342.29g/mol}} \times 100\% {\text{ = 6}}{\text{.5% }}$
The percent composition of oxygen is $\dfrac{{175.99g/mol}}{{342.29g/mol}} \times 100\% {\text{ = 51}}{\text{.4% }}$
Hence, the percent composition of sugar has to be determined.
Note: We would follow a similar method to discover the percent piece of any substance however, we need to know the amount of every individual segment you have and the complete mass.
Complete step by step answer:
We have to know, to calculate the percent composition, the rule for calculating the percent composition has to be given,
- Track down the molar mass of the multitude of components in the compound in grams per mole.
- Track down the atomic mass of the whole compound.
- Divide the part's molar mass by the whole atomic mass.
- You will presently have a number somewhere in the range of $0$ and $1$ . Increase it by $100$ percentage to get percent arrangement.
We have to know the formula for calculating mass percent has to be given,
${\text{Mass percent = }}\dfrac{{{\text{Mass of element}}}}{{{\text{Total mass of compound}}}} \times {\text{ 100\% }}$
Example for calculating for percent composition of sugar, $({C_{12}}{H_{22}}{O_{11}})$
For,
The mass of carbon is $(12 \times 12.01){\text{ = 144}}{\text{.13g/mol}}$
The mass of hydrogen is $(22 \times 1.0079){\text{ = 22}}{\text{.17g/mol}}$
The mass of oxygen is $(11 \times 15.999){\text{ = 175}}{\text{.99g/mol}}$
Therefore,
The total mass of sugar is $342.29g/mol$ .
Now we applying each element value in the above mass percent formula,
The percent composition of carbon is $\dfrac{{144.13g/mol}}{{342.29g/mol}} \times 100\% {\text{ = 42}}{\text{.1% }}$
The percent composition of hydrogen is $\dfrac{{22.17g/mol}}{{342.29g/mol}} \times 100\% {\text{ = 6}}{\text{.5% }}$
The percent composition of oxygen is $\dfrac{{175.99g/mol}}{{342.29g/mol}} \times 100\% {\text{ = 51}}{\text{.4% }}$
Hence, the percent composition of sugar has to be determined.
Note: We would follow a similar method to discover the percent piece of any substance however, we need to know the amount of every individual segment you have and the complete mass.
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