Question

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The number of ways one can arrange three identical capacitor to obtain distinct effective capacitance is

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Need explanation..

Answer 1

Using single capacitors you can make 3 combinations by simply using one capacitor.

Using pairs of capacitors you can make 6 combinations. You can pick two of them in 3 ways and for each of them you get a different capacitance in series and in parallel.

Using all three capacitors you can make 8 combinations:

• All three in series: 1,
• all three in parallel: 1,
• two in series in parallel with one: 3,
• two in parallel in series with one: 3.

The total thus equals 3+6+8=17.

The main thing to note is that the order of capacitors in series or in parallel does not matter.

Answer 2

Answer:

The Numbers of ways one can arrange three identical capacitor to obtain district effective capacitance is ==)

● By having and by using Single Capacitor you are able to make Three combination of capacitor by simply using of the one capacitor

● By using the pairs of Capacitor you can able to make six combinations of capacitor . you can pick two of them in Different three ways and for each of them you get a different capacitor in series and in the parallel.

● By Using this all capacitors you can make More other eight combinations