Question
A flashing lamp in a Christmas earring is based on an $R C$ discharge of a capacitor through its resistance. The effective duration of the flash is 0.250 s, during which it produces an average $0.500 \mathrm{W}$ from an average $3.00 \mathrm{V}$. (a) What energy does it dissipate? (b) How much charge moves through the lamp? (c) Find the capacitance. (d) What is the resistance of the lamp?
Step 1
We know that energy is equal to power times time. So we can rearrange the equation to solve for energy: \[E = P \times t\] Substituting the given values, we get: \[E = 0.500 \, \text{W} \times 0.250 \, \text{s} = 0.125 \, \text{J}\] Show more…
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A flashing lamp in a Christmas earring is based on an $R C$ discharge of a capacitor through its resistance. The effective duration of the flash is 0.250 s, during which it produces an average 0.500 W from an average 3.00 V. (a) What energy does it dissipate? (b) How much charge moves through the lamp? (c) Find the capacitance. (d) What is the resistance of the lamp? (since average values are given for some quantities, the shape of the pulse profile is not needed.)
Integrated Concepts A flashing lamp in a Christmas earring is based on an RC discharge of a capacitor through its resistance. The effective duration of the flash is 0.250 s, during which it produces an average 0.500 W from an average 3.00 V. (a) What energy does it dissipate? (b) How much charge moves through the lamp? (c) Find the capacitance. (d) What is the resistance of the lamp?
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