Heat of Combustion for C6H4O2: q (kJ/g) & q (kJ/mol)

In summary, the conversation is about a homework problem involving the combustion of quinone in a bomb calorimeter. The sample size, heat capacity of the calorimeter, and temperature change are given. The person asking for help is specifically looking for the heat of combustion per gram and per mole of quinone, but is reminded that they must show their own calculations before receiving assistance.
  • #1
ahappel
2
0
I am needing help on some homework questions:

A 2.200 g sample of quinone, C6H4O2, is burned in a bomb calorimeter whose total heat capacity is 7.854 kJ/ degrees C. The temperature of the calorimeter increases from 23.50 degrees C to 30.63 degrees C.

1. What is the HEAT OF COMBUSTION PER GRAM of quinone? (in kJ/g)

2. Per mole of quinone? (in kJ/mol)
 
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  • #2
according to the rules in physics forum, we can't help those that didnt show their efforts. We are just guiding, not doing all the homework for you. you must at least show your way of calculations before we can help you.
 
  • #3


1. To calculate the heat of combustion per gram of quinone, we need to first calculate the heat released by the combustion of the 2.200 g sample of quinone. This can be done using the following formula:

q = m * C * ΔT

Where:
q = heat released (in kJ)
m = mass of quinone (in g)
C = heat capacity of the calorimeter (in kJ/ degrees C)
ΔT = change in temperature (in degrees C)

Substituting the given values, we get:

q = 2.200 g * 7.854 kJ/ degrees C * (30.63 degrees C - 23.50 degrees C)
q = 2.200 g * 7.854 kJ/ degrees C * 7.13 degrees C
q = 124.3 kJ

Now, to calculate the heat of combustion per gram of quinone, we need to divide this value by the mass of quinone used:

Heat of combustion per gram = 124.3 kJ / 2.200 g = 56.5 kJ/g

Therefore, the heat of combustion per gram of quinone is 56.5 kJ/g.

2. To calculate the heat of combustion per mole of quinone, we first need to calculate the number of moles of quinone used in the combustion:

Number of moles = mass / molar mass

Molar mass of quinone (C6H4O2) = 6*12.01 + 4*1.008 + 2*16.00 = 108.11 g/mol

Number of moles = 2.200 g / 108.11 g/mol = 0.0204 mol

Now, we can calculate the heat of combustion per mole of quinone by dividing the heat released by the number of moles:

Heat of combustion per mole = 124.3 kJ / 0.0204 mol = 6087 kJ/mol

Therefore, the heat of combustion per mole of quinone is 6087 kJ/mol.
 

1. What is the definition of "Heat of Combustion"?

The heat of combustion is the amount of energy released when a substance undergoes combustion (burning) in the presence of oxygen. It is typically measured in units of joules (J) or kilojoules (kJ) per gram or mole of the substance.

2. How is the heat of combustion calculated?

The heat of combustion is calculated by measuring the amount of heat released during the combustion process and dividing it by the mass of the substance being burned. This can be done experimentally in a calorimeter, or through theoretical calculations based on the chemical equation for the combustion reaction.

3. What is the heat of combustion of C6H4O2?

The heat of combustion for C6H4O2, also known as benzoic acid, is approximately -3226 kJ/mol. This value may vary slightly depending on the experimental conditions and the specific form of benzoic acid being used.

4. How does the heat of combustion of C6H4O2 compare to other substances?

The heat of combustion for C6H4O2 is relatively high compared to other organic compounds. For example, the heat of combustion for glucose (C6H12O6) is only -2817 kJ/mol, while the heat of combustion for methane (CH4) is -890 kJ/mol.

5. What factors can affect the heat of combustion for C6H4O2?

The heat of combustion for C6H4O2 can be influenced by several factors, including the purity of the substance, the amount of oxygen present during the combustion process, and the temperature and pressure at which the reaction takes place. The specific form of C6H4O2 being used can also impact the heat of combustion, as different forms may have slightly different chemical structures and thus release different amounts of energy during combustion.

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