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1. |
The term ( frac{ ^2 overline{u}}{ x^2}+ frac{ ^2 overline{u}}{ y^2} ) in terms of r and is given by _______ |
A. | ( frac{ ^2 overline{u}}{ x^2}+ frac{ ^2 overline{u}}{ y^2}= frac{ ^2 overline{u}}{ r^2}+ frac{1}{r} frac{ overline{u}}{ r}- frac{1}{r^2} frac{ ^2 overline{u}}{ ^2} ) |
B. | ( frac{ ^2 overline{u}}{ x^2}+ frac{ ^2 overline{u}}{ y^2}= frac{ ^2 overline{u}}{ r^2}+ frac{1}{r} frac{ overline{u}}{ r}+ frac{1}{r^2} frac{ ^2 overline{u}}{ ^2} ) |
C. | ( frac{ ^2 overline{u}}{ x^2}+ frac{ ^2 overline{u}}{ y^2}= frac{ ^2 overline{u}}{ r^2}- frac{1}{r} frac{ overline{u}}{ r}- frac{1}{r^2} frac{ ^2 overline{u}}{ ^2} ) |
D. | ( frac{ ^2 overline{u}}{ x^2}+ frac{ ^2 overline{u}}{ y^2}= frac{ ^2 overline{u}}{ r^2}- frac{1}{r} frac{ overline{u}}{ r}+ frac{1}{c^2} frac{ ^2 overline{u}}{ ^2} ) |
Answer» C. ( frac{ ^2 overline{u}}{ x^2}+ frac{ ^2 overline{u}}{ y^2}= frac{ ^2 overline{u}}{ r^2}- frac{1}{r} frac{ overline{u}}{ r}- frac{1}{r^2} frac{ ^2 overline{u}}{ ^2} ) | |