Match List-$I$ with List-$II$.
List-$I$ List-$II$ $(A)$ Isothermal $(I)$ $\Delta W = 0$ $(B)$ Adiabatic $(II)$ $\Delta Q = 0$ $(C)$ Isobaric $(III)$ $\Delta U \neq 0$ $(D)$ Isochoric $(IV)$ $\Delta U = 0$
Choose the correct answer from the options given below:
| List-$I$ | List-$II$ |
| $(A)$ Isothermal | $(I)$ $\Delta W = 0$ |
| $(B)$ Adiabatic | $(II)$ $\Delta Q = 0$ |
| $(C)$ Isobaric | $(III)$ $\Delta U \neq 0$ |
| $(D)$ Isochoric | $(IV)$ $\Delta U = 0$ |
Choose the correct answer from the options given below:
- A$(A)-(III), (B)-(II), (C)-(I), (D)-(IV)$
- B$(A)-(IV), (B)-(I), (C)-(III), (D)-(II)$
- C$(A)-(IV), (B)-(II), (C)-(III), (D)-(I)$
- D$(A)-(II), (B)-(IV), (C)-(I), (D)-(III)$
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Similar Questions
Given $P_A = 3 \times 10^4 \, Pa$,$P_B = 8 \times 10^4 \, Pa$,$V_A = 2 \times 10^{-3} \, m^3$,and $V_D = 5 \times 10^{-3} \, m^3$. An ideal gas absorbs $600 \, J$ of heat in the process $AB$ and $200 \, J$ of heat in the process $BC$. Find the change in internal energy between $A$ and $C$ in $J$.
Difficult
View SolutionWhich of the following statements is correct regarding the $p-V$ graph?
$1$. The slope of the $p-V$ graph in an isothermal process is $-\frac{p}{V}$.
$2$. The slope of the $p-V$ graph in an adiabatic process is $-\frac{p}{V}$.
$3$. The slope of the $p-V$ graph in an isochoric process is $-\frac{\gamma p}{V}$.
$4$. The slope of the $p-V$ graph in an isobaric process is zero.
$1$. The slope of the $p-V$ graph in an isothermal process is $-\frac{p}{V}$.
$2$. The slope of the $p-V$ graph in an adiabatic process is $-\frac{p}{V}$.
$3$. The slope of the $p-V$ graph in an isochoric process is $-\frac{\gamma p}{V}$.
$4$. The slope of the $p-V$ graph in an isobaric process is zero.
$A$ monoatomic gas at pressure $P$,having volume $V$ expands isothermally to a volume $2V$ and then adiabatically to a volume $16V$. The final pressure of the gas is (Take $\gamma = 5/3$)
Match the devices in Column-$I$ with their efficiency/coefficient of performance in Column-$II$:
Column-$I$ Column-$II$ $(a)$ Heat engine $(i)$ $\text{COP} = \frac{Q_2}{Q_1 - Q_2}$ $(b)$ Heat pump $(ii)$ $\eta = \frac{Q_1 - Q_2}{Q_1}$ $(iii)$ $\eta = \frac{T_1 - T_2}{T_1}$
| Column-$I$ | Column-$II$ |
|---|---|
| $(a)$ Heat engine | $(i)$ $\text{COP} = \frac{Q_2}{Q_1 - Q_2}$ |
| $(b)$ Heat pump | $(ii)$ $\eta = \frac{Q_1 - Q_2}{Q_1}$ |
| $(iii)$ $\eta = \frac{T_1 - T_2}{T_1}$ |
Medium
View SolutionWhich of the following is an equivalent cyclic process corresponding to the thermodynamic cycle given in the figure? Where, $1 \rightarrow 2$ is adiabatic.
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