Let $\hat{u}$ be the specific internal energy of a system moving along with the flow with a velocity $\vec{V}$. What is the time rate of change of the total energy of the system per unit mass?

Question

TuteeHUB · Accepted Answer

NA

TuteeHUB · Answer

$\hat{u}+\frac{1}{2}\vec{V}.\vec{V}$

TuteeHUB · Answer

$\frac{D}{Dt}(\hat{u}+\frac{1}{2}\vec{V}.\vec{V})$

TuteeHUB · Answer

$\frac{\partial}{\partial t}(\hat{u}+\frac{1}{2}\vec{V}.\vec{V})$

TuteeHUB · Answer

$\frac{D}{Dt}(\hat{u}+\vec{V}.\vec{V})$

1.	Let \(\hat{u}\) be the specific internal energy of a system moving along with the flow with a velocity \(\vec{V}\). What is the time rate of change of the total energy of the system per unit mass?
A.	\(\hat{u}+\frac{1}{2}\vec{V}.\vec{V}\)
B.	\(\frac{D}{Dt}(\hat{u}+\frac{1}{2}\vec{V}.\vec{V})\)
C.	\(\frac{\partial}{\partial t}(\hat{u}+\frac{1}{2}\vec{V}.\vec{V})\)
D.	\(\frac{D}{Dt}(\hat{u}+\vec{V}.\vec{V})\)
Answer» C.

Let \(\hat{u}\) be the specific internal energy of a system moving along with the flow with a velocity \(\vec{V}\). What is the time rate of change of the total energy of the system per unit mass?

Discussion

No Comment Found

Related MCQs

Reply to Comment