179. In figures (a) and (b), the capacitors and batteries are identical. If the charge on each capacitor in figure (a) is $q_1$, and we name the charge on each capacitor in figure (b) $q_2$, what is the ratio $\dfrac{q_1}{q_2}$?
[Figure: Two circuit diagrams labeled (a) and (b), each containing capacitors and a battery. In (a) capacitors are in series; in (b) capacitors are in parallel.]
p{6cm}}
(1) $1$
[6pt]
(2) $2$
[6pt]
(3) $\dfrac{1}{2}$
[6pt]
(4) $\dfrac{1}{4}$
\textbf{179.} In figures (a) and (b), the capacitors and batteries are identical. If the charge on each capacitor in figure (a) is $q_1$, and we name the charge on each capacitor in figure (b) $q_2$, what is the ratio $\dfrac{q_1}{q_2}$?
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\textit{[Figure: Two circuit diagrams labeled (a) and (b), each containing capacitors and a battery. In (a) capacitors are in series; in (b) capacitors are in parallel.]}
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\begin{tabular}{p{6cm} p{6cm}}
& (1) $1$ \\[6pt]
& (2) $2$ \\[6pt]
& (3) $\dfrac{1}{2}$ \\[6pt]
& (4) $\dfrac{1}{4}$
\end{tabular}
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