A) first increases then decreases
B) continuously decreases
C) continuously increases
D) first decreases then increases.
Correct Answer: B
Solution :
\[V=KT+C\] |
\[P=\frac{nRT}{V}\]\[\Rightarrow \] \[P=\frac{nRT}{KT+C}\] |
\[\frac{dP}{dT}=\frac{nRC}{{{(KT+C)}^{2}}}\] |
As C < 0 by diagram |
\[\Rightarrow \] \[\frac{dP}{dT}<0\] for all T |
\[\Rightarrow \] P continuously decreases. |
You need to login to perform this action.
You will be redirected in
3 sec