Computational Fluid Dynamics Rules Averaging Online Exam Quiz
Computational Fluid Dynamics Rules Averaging GK Quiz. Question and Answers related to Computational Fluid Dynamics Rules Averaging. MCQ (Multiple Choice Questions with answers about Computational Fluid Dynamics Rules Averaging
The mean of the spatial partial derivative of a flow variable will be equal to ____________
Options
A : 0
B : 1
C : the spatial partial derivative of the mean component
D : the mean component
Consider two flow variables which can be decomposed as a=A+a’ and b=B+b’. What is ab?
Options
A : 0
B : 1
C : AB
D : a’b’
The mean of the product of the mean component of one variable and the fluctuating component of another variable is ____________
Options
A : 1
B : 0
C : the product of their mean components
D : the product of their fluctuating components
Consider a vector flow variable which can be decomposed as vec{a}=vec{A}+vec{a’}.overline{div ,vec{a}} will be equal to ____________
Options
A : div vec{A}
B : overline{div vec{a’}}
C : overline{div vec{a}}
D : overline{div vec{A}}
The average of the mean component will be ____________
Options
A : equal to zero
B : equal to the mean component itself
C : equal to 1
D : equal to the fluctuating component
These rules for averaging are used to average ___________
Options
A : fluctuations in the turbulent flow
B : variation in results of turbulent flow
C : the coefficients in FVM
D : the coefficients in FDM
According to the rules for averaging, which of these will sum up to zero?
Options
A : The mean component of the flow variable
B : The fluctuating component of the flow variable
C : The flow variable
D : Integration of the flow variable
The mean of the product of a flow variable and the mean component of another flow variable is ____________
Options
A : the product of their mean components
B : the product of their fluctuating components
C : the mean of the product of their mean components
D : the mean of the product of their fluctuating components
The mean of the space-based integral of a flow variable is equal to ____________
Options
A : the summation of its mean component
B : the space-based integral of its fluctuating component
C : the space-based integral of its mean component
D : the summation of its fluctuating components
The mean of the summation of two flow variables will be equal to ____________
Options
A : the summation of their mean components – the summation of the mean of their fluctuating components
B : the summation of their mean components + the summation of the mean of their fluctuating components
C : the summation of their fluctuating components
D : the summation of their mean components
Chemical Engineering Basics - Part 1 more Online Exam Quiz
Computational Fluid Dynamics Residuals
Computational Fluid Dynamics Reynolds Averaged Navier Stokes Model
Computational Fluid Dynamics Reynolds Transport Theorem
Computational Fluid Dynamics Rhie Chow Interpolation
Computational Fluid Dynamics Rng K Epsilon
Computational Fluid Dynamics Runge Kutta Method
Computational Fluid Dynamics Second Order Upwind Scheme
Computational Fluid Dynamics Shear Stress Transport Model