MCQOPTIONS
Home
About Us
Contact Us
Bookmark
Saved Bookmarks
Testing Subject
General Aptitude
Logical and Verbal Reasoning
English Skills Ability
Technical Programming
Current Affairs
General Knowledge
Finance & Accounting
GATE (Mechanical Engineering)
Chemical Engineering
→
Finite Element Method
→
One Dimensional Problems Properties K
→
For a two dimensional problem, the evaluation of b...
1.
For a two dimensional problem, the evaluation of boundary integrals amounts to evaluation of line integrals.
A.
True
B.
False
Answer» B. False
Show Answer
Discussion
No Comment Found
Post Comment
Related MCQs
Consider a system where a wall of a tank containing a hot liquid at a temperature T0, with an air stream of temperature T flows on the outside of the tank, maintaining the outside wall temperature of TL. What is the expression for boundary condition of the system?
In a Heat Transfer problem, which option is used for interpolation of temperature inside a finite element?
For a two dimensional problem, the evaluation of boundary integrals amounts to evaluation of line integrals.
The velocity field of a fluid flow is denoted by v=2xi+3j. Which option exactly describes the flow?
In a steady state heat conduction problem with a thermal conductivity of 22(W/(m*K)), for a typical element of mesh of linear triangular elements, what is the value of a in stiffness matrix,K=a* ( begin{pmatrix}
In the below equation for steady-state heat transfer in plane systems, what does stands for? (k_x frac{ partial T}{ partial x}n_x+k_y frac{ partial T}{ partial y}n_y )+ (T-T )= ( hat{q} )n
For a convective boundary, the natural boundary condition is a balance of energy transfer across the boundary due to conduction and/or convection.
In steady state heat transfer finite element model [K+H]*{T}={Q}*{P} if convective boundary conditions are neglected then which option is applicable?
If the finite element model shown below represents heat conduction in axisymmetric or plane geometries then which option is not true? (- frac{ partial}{ partial x}(a_{11} frac{ partial u}{ partial x}+a_{12} frac{ partial u}{ partial y})- frac{ partial}{ partial y}(a_{21} frac{ partial u}{ partial x}+a_{22} frac{ partial u}{ partial y}) ) +a00u-f=0
Reply to Comment
×
Name
*
Email
*
Comment
*
Submit Reply
Your experience on this site will be improved by allowing cookies. Read
Cookie Policy
Reject
Allow cookies