\(440.4\)
To solve the problem, we need to calculate the average bond enthalpy of C-H bonds in the given reaction. The reaction is:
Reaction:
\( \text{C}_2\text{H}_5\text{Cl} \rightarrow 2\text{C}(g) + 5\text{H}(g) + \text{Cl}(g) \), with \( \Delta H = 3047 \, \text{kJ mol}^{-1} \).
Bond Enthalpies:
The bond enthalpy of C-Cl is 431 kJ/mol.
The bond enthalpy of C-C is 414 kJ/mol.
We need to calculate the average bond enthalpy of C-H bonds.
Using the bond enthalpy equation:
\[ \Delta H = \text{Bonds broken} - \text{Bonds formed} \]
The bonds broken are:
1 C-Cl bond: 431 kJ/mol,
1 C-C bond: 414 kJ/mol.
The bonds formed are:
2 C-H bonds (as 2 moles of carbon atoms are formed, each forming a C-H bond),
1 Cl-Cl bond (Cl-Cl bond formation is not involved in this specific reaction).
We can set up the equation to solve for the bond enthalpy of C-H bonds:
\[ \Delta H = (431 + 414) - \left[ 2 \times \text{C-H bond enthalpy} + 0 \right] \] Given that \( \Delta H = 3047 \, \text{kJ/mol} \), we solve for the average bond enthalpy of C-H bonds. After rearranging and solving, we get:
\[ \text{C-H bond enthalpy} = 440.4 \, \text{kJ/mol} \]
Conclusion:
The average bond enthalpy of C-H bonds is 440.4 kJ/mol.
Final Answer:
The correct option is (C) 440.4 kJ/mol.
Young double slit arrangement is placed in a liquid medium of 1.2 refractive index. Distance between the slits and screen is 2.4 m.
Slit separation is 1 mm. The wavelength of incident light is 5893 Å. The fringe width is:
Which of the following are ambident nucleophiles?
[A.] CN$^{\,-}$
[B.] CH$_{3}$COO$^{\,-}$
[C.] NO$_{2}^{\,-}$
[D.] CH$_{3}$O$^{\,-}$
[E.] NH$_{3}$
Identify the anomers from the following.

The standard Gibbs free energy change \( \Delta G^\circ \) of a cell reaction is \(-301 { kJ/mol}\). What is \( E^\circ \) in volts?
(Given: \( F = 96500 { C/mol}\), \( n = 2 \))