Let’s apply what we know about circuits to make a short string of Christmas tree lights. Suppose you want to light up your Christmas tree with 3 bulbs. Determine a way to wire together three light bulbs so that if any one of them goes out (breaks) the other two will remain lit. Assume that you have available 1 battery, 3 light bulbs, and connecting wire. (a) Make a circuit drawing for the circuit and provide a brief description. (b) Assume that the filament in each light bulb has a resistance of 10 ohms when lit (i.e. hot). If you power your string of lights with a 9 V source, how much power is dissipated by each light bulb (with all 3 bulbs working)? Wired up in parallel, the equivalent resistance is 10/3 ohm. The total power dissipated is 24.3 W
Let’s apply what we know about circuits to make a short string of Christmas tree lights.
Suppose you want to light up your Christmas tree with 3 bulbs. Determine a way to wire together three
light bulbs so that if any one of them goes out (breaks) the other two will remain lit. Assume that you
have available 1 battery, 3 light bulbs, and connecting wire.
(a) Make a circuit drawing for the circuit and provide a brief description.
(b) Assume that the filament in each light bulb has a resistance of 10 ohms when lit (i.e. hot). If you
power your string of lights with a 9 V source, how much power is dissipated by each light bulb (with all 3
bulbs working)?
Wired up in parallel, the equivalent resistance is 10/3 ohm. The total power dissipated is 24.3 W.
(I don't understand the explanation)
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