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				| 1. | What is the equivalent of ( C C)t+ t/2 using the second-order upwind Euler scheme for finite volume approach? | 
| A. | ( frac{3}{2} ) ( <sub>C</sub> <sub>C</sub>)<sup>t</sup>+( <sub>C</sub> <sub>C</sub>)<sup>t- t</sup> | 
| B. | ( <sub>C</sub> <sub>C</sub>)<sup>t</sup>+ ( frac{1}{2} ) ( <sub>C</sub> <sub>C</sub>)<sup>t- t</sup> | 
| C. | ( frac{3}{2} ) ( <sub>C</sub> <sub>C</sub>)<sup>t</sup>+ ( frac{1}{2} ) ( <sub>C</sub> <sub>C</sub>)<sup>t- t</sup> | 
| D. | ( frac{1}{2} )( <sub>C</sub> <sub>C</sub>)<sup>t</sup>+ ( frac{1}{2} ) ( <sub>C</sub> <sub>C</sub>)<sup>t- t</sup> | 
| Answer» D. ( frac{1}{2} )( <sub>C</sub> <sub>C</sub>)<sup>t</sup>+ ( frac{1}{2} ) ( <sub>C</sub> <sub>C</sub>)<sup>t- t</sup> | |