The capacities of three capacitors are in ratio 1:2:3. Their equivalent capacity when connected in parallel is 6011μFmore than that when they are connected in series. The individual capacitors are of capacities in μ F.

Cparallel =6C;1Cseries =1C+12C+13CCseries=6C11Cparallel= Cseries+60116C=6C11+6011⇒C=1 μF 2 C=2 μF 3C=3 μF

The capacities of three capacitors are in ratio 1:2:3. Their equivalent capacity when connected in parallel is 6011μFmore than that when they are connected in series. The individual capacitors are of capacities in μ F.

Cparallel =6C;1Cseries =1C+12C+13CCseries=6C11Cparallel= Cseries+60116C=6C11+6011⇒C=1 μF 2 C=2 μF 3C=3 μF

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The capacities of three capacitors are in ratio 1:2:3. Their equivalent capacity when connected in parallel is $\frac{60}{11} μF$ more than that when they are connected in series. The individual capacitors are of capacities in $μ$ F.

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4, 6, 7

1, 2, 3

2, 3, 4

1, 3, 6

answer is B.

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$C_{parallel} = 6 C; \frac{1}{C_{series}} = \frac{1}{C} + \frac{1}{2 C} + \frac{1}{3 C}$

$C_{series} = \frac{6 C}{11}$

$C_{parallel} = C_{series} + \frac{60}{11}$

$6 C = \frac{6 C}{11} + \frac{60}{11}$

$\Rightarrow C = 1 μ F 2 C = 2 μ F 3 C = 3 μ F$

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The capacities of three capacitors are in ratio 1:2:3. Their equivalent capacity when connected in parallel is 6011μFmore than that when they are connected in series. The individual capacitors are of capacities in μ F.

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The capacities of three capacitors are in ratio 1:2:3. Their equivalent capacity when connected in parallel is $\frac{60}{11} μF$ more than that when they are connected in series. The individual capacitors are of capacities in $μ$ F.