Math Problem Statement
a pure samplenof a compound containing carbon hydrogen and oxygen was burned in excess oxygen gas the products if fhe combustion reaction were co2 and h2o determine tbe mass of carbon atoms preseng in the 2.750 gram sample
Solution
To determine the mass of carbon atoms present in the 2.750 gram sample of the compound, we need to follow these steps, assuming we have sufficient data about the combustion reaction (like the amount of and produced):
Step-by-Step Solution:
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Write the balanced equation for the combustion reaction:
Here, represents the unknown compound containing carbon, hydrogen, and oxygen.
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Determine the moles of produced:
Since carbon atoms from the compound will end up in the produced, we can use the mass of to determine the mass of carbon.
- The molar mass of is:
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Relate carbon in the sample to the amount of produced:
Each mole of contains 1 mole of carbon atoms. Thus, we calculate the number of moles of and multiply by the molar mass of carbon to get the mass of carbon.
To proceed, we need the exact mass of produced during the combustion.
Could you provide the mass of produced, or any additional details? That will allow us to calculate the mass of carbon precisely.
Here are 5 related questions to further your understanding:
- How can the mass of produced help in finding the amount of hydrogen in the compound?
- Why does every mole of represent 1 mole of carbon atoms?
- What role does excess oxygen play in combustion reactions?
- How can we determine the molecular formula of the compound from this data?
- Why is it important to burn the compound in excess oxygen?
Tip: Always check units carefully when converting between moles and grams to avoid calculation errors.
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Math Problem Analysis
Mathematical Concepts
Stoichiometry
Combustion Reactions
Molar Mass Calculations
Formulas
Molar mass of CO2 = 12.01 g/mol (C) + 2 * 16.00 g/mol (O) = 44.01 g/mol
Mass of carbon = moles of CO2 * molar mass of C
Theorems
Law of Conservation of Mass
Stoichiometric Relationships
Suitable Grade Level
Grades 10-12
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