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1. |
Determine the output C due to R, U1, and U2. |
A. | \(C = \frac{{{G_1}{G_2}R + {G_2}{U_1} + {G_1}{G_2}{H_1}{U_2}}}{{1 + {G_1}{G_2}{H_1}{H_2}}}\) |
B. | \(C = \frac{{{G_1}{G_2}R + {G_2}{U_1} + {G_1}{G_2}{H_1}{U_2}}}{{1 - {G_1}{G_2}{H_1}{H_2}}}\) |
C. | \(C = \frac{{{G_1}{G_2}R - {G_2}{U_1} + {G_1}{G_2}{H_1}{U_2}}}{{1 - {G_1}{G_2}{H_1}{H_2}}}\) |
D. | \(C = \frac{{{G_1}{G_2}R - {G_2}{U_1} - {G_1}{G_2}{H_1}{U_2}}}{{1 + {G_1}{G_2}{H_1}{H_2}}}\) |
Answer» C. \(C = \frac{{{G_1}{G_2}R - {G_2}{U_1} + {G_1}{G_2}{H_1}{U_2}}}{{1 - {G_1}{G_2}{H_1}{H_2}}}\) | |