Series and parallel capacitors

         

Given C1=5.0×1012 F C_1 = 5.0 \times 10^{-12} \text{ F} and C2=9.0×1012 F, C_2 = 9.0 \times 10^{-12} \text{ F}, what is the equivalent capacitance of the circuit above?

Given C1=5.0 F, C_1 = 5.0 \text{ F}, C2=9.0 F, C_2 = 9.0 \text{ F}, C3=9.0 F, C_3 = 9.0 \text{ F}, C4=6.0 F, C_4 = 6.0 \text{ F}, C5=8.0 F, C_5 = 8.0 \text{ F}, C6=C7=C8=C9=32.0 F, C_6 = C_7 =C_8 = C_9 = 32.0 \text{ F}, and C10=C11=C12=C13=24.0 F, C_{10} = C_{11} = C_{12} = C_{13} = 24.0 \text{ F}, what is the approximate overall equivalent capacitance of the circuit above?

Given C1=C2=4 F, C_1 = C_2=4 \text{ F}, what is the equivalent capacitance of the two capacitors?

Find the approximate equivalent capacitance of the combination of capacitors in the above figure, where C1=5.0 F, C_1 = 5.0 \text{ F}, C2=5.0 F. C_2 = 5.0 \text{ F}. C3=5.0 F, C_3 = 5.0 \text{ F}, C4=10.0 F, C_4 = 10.0 \text{ F}, C5=10.0 F C_5 = 10.0 \text{ F} and C6=10.0 F. C_6 = 10.0 \text{ F}.

Given C1=8.0 F, C_1 = 8.0 \text{ F}, C2=7.0 F, C_2 = 7.0 \text{ F}, C3=6.0 F, C_3 = 6.0 \text{ F} , and C4=6.0 F, C_4 = 6.0 \text{ F}, what is the approximate overall equivalent capacitance of the circuit above?

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