Mass of nitrogen, m = 2.0 × 10-2 kg=20 g
in temperature, ΔT = 45°C
Molecular mass of N2, M = 28
Universal gas constant, R = 8.3 J mol-1 k-1
Number of moles, \(n=\frac{m}{M}\)
\(=\frac{2.0×10^{-2}×10^3}{28}=0.714\)
Molar specific heat at constant pressure for nitrogen, \(c_p=\frac{7}{2}\,R\)
\(=\frac{7}{2}×8.3\)
=29.05 J mol-1 K-1
The total amount of heat to be supplied is given by the relation:
\(ΔQ = C_p^n ΔT\)
\(= 0.714 × 29.05 × 45\)
\( = 933.38 \,J\)
Therefore, the amount of heat to be supplied is 933.38 J.
List-I | List-II | ||
P | The value of \(I1\) in Ampere is | I | \(0\) |
Q | The value of I2 in Ampere is | II | \(2\) |
R | The value of \(\omega_0\) in kilo-radians/s is | III | \(4\) |
S | The value of \(V_0\) in Volt is | IV | \(20\) |
200 |
The pressure of a gas changes linearly with volume from $A$ to $B$ as shown in figure If no heat is supplied to or extracted from the gas then change in the internal energy of the gas will be Is
Figures 9.20(a) and (b) refer to the steady flow of a (non-viscous) liquid. Which of the two figures is incorrect ? Why ?