Question 6.4 ΔUθof combustion of methane is – X kJ mol–1. The value of ΔHθ is
(i) = ΔUθ
(ii) > ΔUθ
(iii) < ΔUθ
(iv) = 0
Class XI Thermodynamics Page 182
Answers
Answered by
35
concept :- according to 1st law of thermodynamics,
∆H°=∆U°+∆ngRT
so, we have to find firstly , ∆ng by writing chemical equation of combustion of methane.
where, ∆ng=total mole of gaseous products - total mole of gaseous reactants.
Combustion of methane:
CH4(g) + 2O2(g) --> CO2(g) + 2H2O(l)
∆ng = 1 - (1 + 2) = -2
Now,
∆H°=∆U°+∆ngRT
=-X°-2RT
=-(X°+RT) < -X°
hence, ∆H°< ∆U°
Hence, option (iii) is correct.
∆H°=∆U°+∆ngRT
so, we have to find firstly , ∆ng by writing chemical equation of combustion of methane.
where, ∆ng=total mole of gaseous products - total mole of gaseous reactants.
Combustion of methane:
CH4(g) + 2O2(g) --> CO2(g) + 2H2O(l)
∆ng = 1 - (1 + 2) = -2
Now,
∆H°=∆U°+∆ngRT
=-X°-2RT
=-(X°+RT) < -X°
hence, ∆H°< ∆U°
Hence, option (iii) is correct.
Answered by
4
ANSWER
Reaction;
CH 4(g)+2O 2(g)⟶CO 2(g)+2H 2O(l)
Now,
Δn g =(n p−n r)=1−3=−2
Again,
ΔH o =ΔUo+Δn g RT
ΔH o=−X−2RT
∴ΔH o <ΔU o
Please mark my answer as brainliest answer
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