61 questions · self-marked practice — reveal the answer and mark yourself.
$=2.6+98.2=100.8\text{kJ mol}^{-1}$
1 mole of compound is funned from constituting elements in their standard states enthalpy change is $\Delta_\text{f}\text{H}^\circ.$
$\because\Delta\text{U}=\text{q}+\text{w}$
$\because\Delta\text{U}=\text{q}-\text{w}$
[work is -ve when done by the system.]
Explanation:
(D): Always negative.
ΔG = 0, it means the reaction is equilibrium at standard conditions.
A negative value of ΔG, means spontaneous.
A positive value of ΔG, means non-spontaneous.
$\because\Delta\text{G}^\circ=\Delta\text{H}^\circ-\text{TDS}^\circ$
Isobaric process: In this process, pressure remains constant i.e. $\Delta\text{p}=0.$
Isothermal process: In this process, temperature remains constant i.e. $\Delta\text{T}=0.$
Explanation:
The enthalpy of all elements in their standard state is zero.
Assertion: An isolated system is the one which can neither exchange matter nor energy with the surroundings.
Reason: It should be noted that every system is perfectly isolated.$\Delta\text{U}=-120+430$ $\text{w}=+430\text{J}$
$\Delta\text{U}=310\text{J}$
Br2, Cl2, CH4
$\Delta\text{H}=\Delta\text{U}$ because $\Delta\text{n}=0$ i.e. number of moles of gaseous reactants and products are equal.
$\Delta\text{H}>\Delta\text{U}$ because $\Delta\text{n}=1\ [\Delta\text{H}=\Delta\text{U}+\Delta\text{nRT}]$
$\because$ Numbers of moles of gaseous products are more than gaseous reactants.
$\because$ Number of moles of gaseous reactants and products are equal.
$\because\ \text{w}=-\text{P}\Delta\text{V,}$
$\Delta\text{V}=-\text{ve}$
$\text{w}=+\text{ve}$
$\frac{1}{2}\text{N}_2(\text{g})+\frac{1}{2}\text{O}_2(\text{g})\overrightarrow{\ \ \ \ \ \ }\ \text{NO(g)}$ $\big(\Delta_\text{f}\text{G}^\circ_\text{NO}=+86.7\text{kJ mol}^{-1}\big)$
Therefore, this reaction is non-spontaneous under the standard conditions and hence N2 and O2 do not combine.$\Delta\text{G}^\circ=-2.303\text{ RT log K}=0$
$\Rightarrow\log\text{K}=0$
$\Rightarrow\log\text{K}=\log1$
$\Rightarrow\text{K}=1.$ $[\because\log1=0]$