A 0.825 mol sample of Ar(g) initially at 298 K and 1.00 atm Molar heat capacity at constant Type of gas (Crm) R R is held at constant volume while enough heat is applied to raise the temperature of the gas by 14.9 K. Assuming ideal gas behavior, calculate the amount of heat atoms linear molecules (q) in joules required to affect this temperature change and the total change in internal energy, AU. Note that some books use AE as the symbol for internal energy instead of nonlinear molecules 3R where R is the ideal gas constant Δυ. J AU = 155.17 J q =

Chemistry & Chemical Reactivity
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Chapter5: Principles Of Chemical Reactivity: Energy And Chemical Reactions
Section: Chapter Questions
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A 0.825 mol sample of Ar(g) initially at 298 K and 1.00 atm
Molar heat capacity at constant ve
Type of gas
(Crm)
R
is held at constant volume while enough heat is applied to
raise the temperature of the gas by 14.9 K.
atoms
Assuming ideal gas behavior, calculate the amount of heat
linear molecules
(q) in joules required to affect this temperature change and
3R
nonlinear molecules
the total change in internal energy, AU. Note that some
where R is the ideal gas constant
books use AE as the symbol for internal energy instead of
AU.
J
AU =
155.17
J
q =
TOOLS
x10
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Transcribed Image Text:A 0.825 mol sample of Ar(g) initially at 298 K and 1.00 atm Molar heat capacity at constant ve Type of gas (Crm) R is held at constant volume while enough heat is applied to raise the temperature of the gas by 14.9 K. atoms Assuming ideal gas behavior, calculate the amount of heat linear molecules (q) in joules required to affect this temperature change and 3R nonlinear molecules the total change in internal energy, AU. Note that some where R is the ideal gas constant books use AE as the symbol for internal energy instead of AU. J AU = 155.17 J q = TOOLS x10 | privacy policya terms of use help contact us about us careers
Expert Solution
Step 1

Specific heat capacity is the amount of heat that is required to rise a temperature of 1 kg substance by 10C.

The amount of heat is calculated by the formula,

 Q = m C ∆T

Where,

Q represents heat

m represents mass

 ∆T represents difference in temperature

 C represents specific heat capacity

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