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Question 7: Which of the following is the correct ranking of the brightness of the light bulbs in the circuit shown below? A

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Answer #1

Assuming all the bulbs are identical, with equal resistances.

A)

Req of the branch containing A and B : R/2

Req of the branch containing C, D and E:

R_{eq} = \frac{R*2R}{3R} = \frac{2R}{3}

Req of the complete circuit:

R_{eq} = \frac{R}{2} + \frac{2R}{3} = \frac{7R}{6}

So, total current through the circuit: I

I = \frac{6V}{7R}

Now, current through Bulb A = Current through Bulb B = I/2 = 3V/7R = 0.43 V/R

Also, current through Bulb C:

I_C = \frac{6V}{7R} * \frac{2R}{3R} = \frac{12V}{21R} = 0.57\frac{V}{R}

Also, current through Bulb D = Current through Bulb E :

I_D = I_E = \frac{6V}{7R} * \frac{R}{3R} = \frac{6V}{21R} = 0.28\frac{V}{R}

So, now from above:

IC > IA = IB > ID = IE

So, the order of the brightness of the bulb:

A) C > A = B > D = E

B)

Voltage across Bulb E = Voltage across Bulb D = 3 V because both have same resistances and are connected in series.

Also, Voltage across Bulb C = Voltage across Bulb D + Voltage across Bulb E = 3 + 3 = 6 V

C) 6 V

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