If heat is given to an ideal gas at constant pressure, then select the graph which best represents the variation of $V T$ with temperature $(T)$ .

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Solution

The correct option is A
$P V = n R T$
$V = (\frac{n R}{P}) T$
$V = k T$
$V T = k T^{2}$
$y = k x^{2} (V T \to y, T \to x)$

Graph of this is shown below

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If heat is given to an ideal gas at constant pressure, then select the graph which best represents the variation of VT with temperature (T).

The correct option is A PV=nRT V=(nRP)T V=kT VT=kT2 y=kx2(VT→y,T→x) Graph of this is shown below

If heat is given to an ideal gas at constant pressure, then select the graph which best represents the variation of $V T$ with temperature $(T)$ .

The correct option is A
$P V = n R T$
$V = (\frac{n R}{P}) T$
$V = k T$
$V T = k T^{2}$
$y = k x^{2} (V T \to y, T \to x)$

Graph of this is shown below