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This section includes 13 Mcqs, each offering curated multiple-choice questions to sharpen your Distillation Design knowledge and support exam preparation. Choose a topic below to get started.
1. |
The below equation is? |
A. | Poisons’ Equations |
B. | Euler’s Equation |
C. | Newton Equation |
D. | Crab EquationView Answer |
Answer» C. Newton Equation | |
2. |
LU decomposition is used when |
A. | Ax (k) = Y (k) |
B. | Ax (k) = bX (k) |
C. | Ax (k) ≠ b (k) |
D. | Ax (k) = b (k) |
Answer» E. | |
3. |
The solution is converged when |
A. | F(x) =0 |
B. | G(x) =0 |
C. | G’(x) =0 |
D. | F’(x) =0 |
Answer» B. G(x) =0 | |
4. |
The Homotomy parameter, t travels between |
A. | 0 and 1 |
B. | 0 and infinity |
C. | 1 and infinity |
D. | 1 and -1 |
Answer» B. 0 and infinity | |
5. |
G(x) stands for |
A. | Simpler solution |
B. | Complex Solution |
C. | Difficult Solution |
D. | Simple Solution |
Answer» B. Complex Solution | |
6. |
F(x) stands for |
A. | Simpler solution |
B. | Complex Solution |
C. | Difficult Solution |
D. | Simple Solution |
Answer» D. Simple Solution | |
7. |
The below curve is called as the |
A. | Homologues Curve |
B. | Homotomy Curve |
C. | Euler’s Curve |
D. | Newton CurveView Answer |
Answer» C. Euler’s Curve | |
8. |
The next trail, for the below equation is |
A. | K-1 |
B. | K+1 |
C. | K=0 |
D. | K=xijView Answer |
Answer» C. K=0 | |
9. |
The below equation follows? |
A. | Change in Temperature |
B. | Change in Time |
C. | Change of T Stages |
D. | Change of X StagesView Answer |
Answer» B. Change in Time | |
10. |
Homologues_Curve$ |
A. | Homotomy Curve |
B. | Euler’s Curve |
C. | Newton Curve |
Answer» C. Newton Curve | |
11. |
K-1 |
A. | K+1 |
B. | K=0 |
C. | K=x<sub>ij</sub> |
Answer» B. K=0 | |
12. |
Change in Temperature |
A. | Change in Time |
B. | Change of T Stages |
C. | Change of X Stages |
Answer» C. Change of X Stages | |
13. |
Relaxation methods were developed for solving? |
A. | Co linear systems |
B. | Sub linear systems |
C. | Linear systems |
D. | Bilateral systems |
Answer» D. Bilateral systems | |