Which of these is a sufficient condition for a discretized equation? – McqOptions

MCQOPTIONS

1.	Which of these is a sufficient condition for a discretized equation?
A.	Neither the opposite sign rule nor the zero sum rule
B.	Both the opposite sign and the zero sum rules
C.	The opposite signs rule
D.	The zero sum rule
Answer» D. The zero sum rule

Discussion

No Comment Found

Related MCQs

Consider the general discretized equation given by a<sub>P</sub> <sub>P</sub>+ <sub>F~NB(P)</sub>a<sub>F</sub> <sub>F</sub> =0. According to the zero sum rule, which of these is correct?
Consider the general discretized equation given by a<sub>P</sub> <sub>P</sub>+ <sub>F~NB(P)</sub>a<sub>F</sub> <sub>F</sub> = 0. According to the zero sum rule, which of these is correct?
Consider the general discretized equation given by a<sub>P</sub> <sub>P</sub>+ <sub>F~NB(P)</sub>a<sub>F</sub> <sub>F</sub> =0. Which of these statements is correct according to the opposite signs rule?
Boundedness is ensured in the steady-state diffusion problem _______________
Consider the general discretized equation given by a<sub>P</sub> <sub>P</sub>+ <sub>F~NB(P)</sub>a<sub>F</sub> <sub>F</sub> =0. Which of these statements is correct?
In the absence of any source or sink, the steady-state diffusion problem is governed by _______________
Why a parabolic profile is not used to model the variation of ?
Which of these assumptions is made regarding the variation of over a domain?
Which of these is a sufficient condition for a discretized equation?
The zero sum rule and the opposite signs rule are applicable to _______________