When a cylindrical vessel of radius (r) containing liquid is revolved about its vertical axis rad/s, then depth of parabola which the liquid assumes is

This question belongs to Mechanical Engineering Hydraulics And Fluid Mechanics In ME

Hydraulics and Fluid Mechanics in ME

When a cylindrical vessel of radius (r) containing liquid is revolved about its vertical axis $$\omega $$ rad/s, then depth of parabola which the liquid assumes is

A) $$\frac{{\omega {\text{r}}}}{{2{\text{g}}}}$$ B) $$\frac{{{\omega ^2}{{\text{r}}^2}}}{{2{\text{g}}}}$$ C) $$\frac{{\omega {\text{r}}}}{{4{\text{g}}}}$$ D) $$\frac{{{\omega ^2}{{\text{r}}^2}}}{{4{\text{g}}}}$$

Answer & Solution

Correct Answer: Option B

Let's discuss the solution. Join the discussion

Question posted by Examveda

Community

Join the Discussion

1 Comment

Join the discussion

Shashikant Nikam 7 years ago

Please explain how it is

Keep Learning

When a cylindrical vessel of radius (r) containing liquid is revolved...

When a cylindrical vessel of radius (r) containing liquid is revolved about its vertical axis $$\omega $$ rad/s, then depth of parabola which the liquid assumes is

Join the Discussion

Related Questions on Hydraulics and Fluid Mechanics in ME