MCQOPTIONS
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| 1. |
Transfer function of the signal flow graph shown in Fig. is |
| A. | \(\frac{{{G_1}{G_2}{G_4} + {G_1}{G_3}{G_4}}}{{1 + {G_1}{G_4}{H_1} + {G_1}{G_2}{G_4}{H_2} + {G_1}{G_3}{G_4}{H_2}}}\) |
| B. | \(\frac{{{G_1}{G_2}{G_4} + {G_1}{G_3}{G_4}}}{{1 - {G_1}{G_4}{H_1} + {G_1}{G_2}{G_4}{H_2} + {G_1}{G_3}{G_4}{H_2}}}\) |
| C. | \(\frac{{{G_1}{G_2}{G_4} + {G_1}{G_3}{G_4}}}{{1 - {G_1}{G_4}{H_1} - {G_1}{G_2}{G_4}{H_2} + {G_1}{G_3}{G_4}{H_2}}}\) |
| D. | \(\frac{{{G_1}{G_2}{G_4} + {G_1}{G_3}{G_4}}}{{1 - {G_1}{G_4}{H_1} - {G_1}{G_2}{G_4}{H_2} - {G_1}{G_3}{G_4}{H_2}}}\) |
| Answer» C. \(\frac{{{G_1}{G_2}{G_4} + {G_1}{G_3}{G_4}}}{{1 - {G_1}{G_4}{H_1} - {G_1}{G_2}{G_4}{H_2} + {G_1}{G_3}{G_4}{H_2}}}\) | |