Part C $-$ Determine the equivalent capacitance across terminals a and c

For the network in $($Figure $2),$ determine the equivalent capacitance across terminals a and c$.$

Assume that C$\_(1)=8\mathrm{.}0\backslash$mu F$,$C$\_(3)=3\mathrm{.}0\backslash$mu F$,$ and C$\_(4)=10\mathrm{.}0\backslash$mu F$.$

Express your answer in microfarads to three significant figures.

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C$\_($ac$)=$

Part D $-$ Determine the equivalent capacitance across terminals b and d

For the network in $($Figure $2),$ determine the equivalent capacitance across terminals b and d$.$

Use the values given in the previous part and assume that C$\_(5)=8\mathrm{.}0\backslash$mu F$,$C$\_(6)=3\mathrm{.}0\backslash$mu F$,$C$\_(7)=10\mathrm{.}0\backslash$mu F$,$ and C$\_(8)=4\mathrm{.}0\backslash$mu F$.$

Express your answer in microfarads to three significant figures.

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C$\_($bd$)=$ Part E $-$ Determine the equivalent capacitance across terminals a and b

For the network in $($Figure $2),$ determine the equivalent capacitance across terminals a and b$.$

Use the values given in the previous parts and assume that C$\_(2)=1\mathrm{.}0\backslash$mu F$.$

Express your answer in microfarads to three significant figures.

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C$\_($ab$)=$ Figure $2$