Someone pointed that the energy lost by the battery is ##V=\frac{Qd}{\epsilon A}## (because the electric potential difference would be used to to raise the potential difference between the plates) and energy gained by the capacitor is ##E=\frac{1}{2}QV##. And therefore they are different. But I...
Imagine the two terminal of a *parallel-plate capacitor* are connected to the two terminal of a battery with electric potential difference #V#. If the capacitance of the capacitor is #C#, and the area of each plate is $A$. In this process would the energy lost by the battery and the stored...
Sir, if I haven't made a mistake then the change in entropy for the isobaric process is- $$n C_v \int_{T_1}^{T_2} \frac{dT}{T} + nR \ln \left (\frac{V_2}{V_1} \right )$$ and the change in entropy in the isothermal process is $$nR \ln \left (\frac{V_2}{V_1} \right )$$
Am I correct, sir?
Yes, ##\ln \frac{T_2}{T_1}## is the integral. But the problem is that in Calculus teacher told that ##dx, dy## has no meaning and ##\frac{dy}{dx}## is not a fraction so we can't separate them.
So, sir ##dT## means little change in between temperature ##T_1## and ##T_2##? I thought that was a differential. (and sorry I didn't call you sir earlier, I didn't know you were a teacher)
We can use Charles law to find out the final temperature. And "what is the equation for the change in entropy between the two states?" I don't know about that. Please help me understand it.
Upon seeing the question in my assignment I knew in a isobaric process, work done by the gas is ##W=P\Delta V## so if volume is increased ##4## times the original considering the original volume as ##V## we can say after expansion the volume is ##4V##. Then ##W=P(4V-V)=3PV## and the ##Q## would...