To find the heat of formation of \( \text{CuCl} \) using the Born-Haber cycle, we must consider the sequential steps involved in forming \( \text{CuCl} \) from its constituent elements, copper (\( \text{Cu} \)) and chlorine (\( \text{Cl}_2 \)). The relevant steps are:
The heat of formation of \( \text{CuCl} \) (\( \Delta H_f \)) can be calculated as the sum of these enthalpy changes:
\[ \Delta H_f = (+338 \, \text{kJ/mol}) + (+746 \, \text{kJ/mol}) + (+121 \, \text{kJ/mol}) + (-349 \, \text{kJ/mol}) + (-973 \, \text{kJ/mol}). \]
Adding these values:
\[ \Delta H_f = 338 + 746 + 121 - 349 - 973 = -117 \, \text{kJ/mol}. \]
The computed heat of formation of \( \text{CuCl} \) is \( -117 \, \text{kJ/mol} \), which fits within the expected range of \( -117 \, \text{kJ/mol} \) to \( -117 \, \text{kJ/mol} \), confirming the solution's accuracy.
An amount of ice of mass \( 10^{-3} \) kg and temperature \( -10^\circ C \) is transformed to vapor of temperature \( 110^\circ C \) by applying heat. The total amount of work required for this conversion is,
(Take, specific heat of ice = 2100 J kg\(^{-1}\) K\(^{-1}\),
specific heat of water = 4180 J kg\(^{-1}\) K\(^{-1}\),
specific heat of steam = 1920 J kg\(^{-1}\) K\(^{-1}\),
Latent heat of ice = \( 3.35 \times 10^5 \) J kg\(^{-1}\),
Latent heat of steam = \( 2.25 \times 10^6 \) J kg\(^{-1}\))
Match List-I with List-II.
The number of chiral carbon centers in the following molecule is ............... 
A tube fitted with a semipermeable membrane is dipped into 0.001 M NaCl solution at 300 K as shown in the figure. Assume density of the solvent and solution are the same. At equilibrium, the height of the liquid column \( h \) (in cm) is ......... 
An electron at rest is accelerated through 10 kV potential. The de Broglie wavelength (in A) of the electron is .............
The number of stereoisomers possible for the following compound is .............. 