Finite Control Volume Approach Online Exam Quiz

Finite Control Volume Approach GK Quiz. Question and Answers related to Finite Control Volume Approach. MCQ (Multiple Choice Questions with answers about Finite Control Volume Approach

Continuity equation is one of the most fundamental equations in fluid dynamics.

Options

A : TRUE

B : FALSE

C : -

D : -

View Answer

In the figure shown below, what does the fluid particle 'A' represents from t=0 to t=t?^

Options

A : Streamline

B : Streakline

C : Pathline

D : Velocity vector

View Answer

In which of the following does the shock wave form?

Options

A : subsonic flow

B : transonic flow

C : supersonic flow

D : incompressible flow

View Answer

Ram was on the bank of the river and was observing the flow of river. After sometime he got an idea and he started imagining certain points in the fluid and when he drew tangent to those points, he got direction of the flow. These lines are called as ___

Options

A : Streakline

B : Pathline

C : Streamline

D : Velocity vector

View Answer

Surface forces includes ___

Options

A : pressure and shear stress

B : point force

C : body force

D : gravity

View Answer

System and surrounding are both inter-related things.

Options

A : TRUE

B : FALSE

C : -

D : -

View Answer

The smoke particles coming out from the chimney falls under __

Options

A : Streamline

B : Streakline

C : Path line

D : Position vector

View Answer

Which of the following are the imaginary lines?

Options

A : Streamline and pathline

B : Pathline and streakline

C : Streamline and streakline

D : Only streamline

View Answer

Which of the following flow is practically impossible in nature?

Options

A : viscous flow

B : inviscid flow

C : laminar flow

D : turbulent flow

View Answer

Airfoil Characteristics more Online Exam Quiz

Circulation

Continuity Equation

Doublet Flow

Downwash and Induced Drag

Energy Equation

Flow over Sphere

Incompressible Flow in Duct

Infinitesimal Fluid Element

Kelvin's Circulation Theorem and the Starting Vortex

Laminar Flow