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(Solved): \( { }^{*} \) Consider the circuit shown in Fig. *The \( V_{1}( \) in \( V) \) is: *The \( V_{2}( \ ...




\( { }^{*} \) Consider the circuit shown in Fig.
*The \( V_{1}( \) in \( V) \) is: *The \( V_{2}( \) in \( V) \) is:
Select o
\( { }^{*} \) Consider the circuit shown in Fig. *The \( V_{1}( \) in \( V) \) is: *The \( V_{2}( \) in \( V) \) is: Select one: None \[ \begin{array}{l} V_{1}=18.97<18.43^{\circ} \text { and } V_{2}=19.81<1 t \\ V_{1}=19<0^{\circ} \text { and } V_{2}=10<198.3^{\circ} \\ V_{1}=1<90^{\circ} \text { and } V_{2}=10<0^{\circ} \\ V_{1}=2.83<15^{\circ} \text { and } V_{2}=8.49 \times 15^{\circ} \\ V_{1}=21.5 \times 179^{\circ} \text { and } V_{2}=77<36.8^{\circ} \\ V_{1}=8.97<15.43^{\circ} \text { and } V_{2}=13.91<19 \ \\ V_{1}=46.88<12.42^{\circ} \text { and } V_{2}=6.87 \times 37 . \\ V_{1}=7<18.13^{\circ} \text { and } V_{2}=13.91<161.3{ }^{\circ} \\ V_{1}=18.97<18.43^{\circ} \\ \text { and } V_{2}=13.91<198.3^{\circ} \end{array} \]


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