For the given P-V diagram of a thermodynamic | vedclass

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(A) In the given $P-V$ diagram:$1$. Process $I$ is a vertical line,meaning volume $V$ is constant. This is an isochoric process. Thus,$I-c$.$2$. Proce

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$I-c, II-a, III-d, IV-b$

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(A) In the given $P-V$ diagram:$1$. Process $I$ is a vertical line,meaning volume $V$ is constant. This is an isochoric process. Thus,$I-c$.$2$. Process $IV$ is a horizontal line,meaning pressure $P$ is constant. This is an isobaric process. Thus,$IV-b$.$3$. Processes $II$ and $III$ are curves representing changes in both $P$ and $V$. Since $II$ connects the $300 \ K$ and $500 \ K$ isotherms and $III$ connects the $500 \ K$ and $700 \ K$ isotherms,they represent adiabatic processes (as they cross isotherms). Specifically,$II$ is adiabatic and $III$ is isothermal (or vice versa depending on the specific slope analysis). However,looking at the options,$I-c$ and $IV-b$ are fixed. Comparing with options,$I-c, II-a, III-d, IV-b$ fits the standard interpretation where $II$ is adiabatic and $III$ is isothermal. Therefore,the correct match is $I-c, II-a, III-d, IV-b$.

Column-$I$	Column-$II$
$(A)$ $PV$ vs $V$ (Isothermal expansion)	$(P)$ $W$ > 0
$(B)$ $P$ vs $T$ (Isochoric heating)	$(Q)$ $W$ < 0
$(C)$ $P$ vs $V$ (Isobaric expansion)	$(R)$ $\Delta Q$ > 0
$(D)$ $V$ vs $T$ (Isobaric compression)	$(S)$ $\Delta U$ > 0
	$(T)$ $\Delta U$ < 0

For the given $P-V$ diagram of a thermodynamic system,match the curves with their respective thermodynamic processes. ($P$ = Pressure and $V$ = Volume)
Curve Process
$I$ $a)$ Adiabatic
$II$ $b)$ Isobaric
$III$ $c)$ Isochoric
$IV$ $d)$ Isothermal

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Curve	Process
$I$	$a)$ Adiabatic
$II$	$b)$ Isobaric
$III$	$c)$ Isochoric
$IV$	$d)$ Isothermal

For the given $P-V$ diagram of a thermodynamic system,match the curves with their respective thermodynamic processes. ($P$ = Pressure and $V$ = Volume)CurveProcess$I$$a)$ Adiabatic$II$$b)$ Isobaric$III$$c)$ Isochoric$IV$$d)$ Isothermal