Question
A $28.0 \Omega$ bulb is connected across the terminals of a $12.0 \mathrm{~V}$ battery having $2.50 \Omega$ of internal resistance. What percentage of the power of the battery is dissipated across the internal resistance and hence is not available to the bulb?
Step 1
0 \Omega$, a battery with voltage $V = 12.0 V$ and internal resistance $R_{i} = 2.50 \Omega$. We want to find the percentage of the power of the battery that is dissipated across the internal resistance. Show more…
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A 25.0-$\Omega$ bulb is connected across the terminals of a 12.0-V battery having 3.50$\Omega$ of internal resistance. What percentage of the power of the battery is dissipated across the internal resistance and hence is not available to the bulb?
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A $25.0-\Omega$ bulb is connected across the terminals of a $12.0-\mathrm{V}$ battery having 3.50$\Omega$ of internal resistance. What percentage of the power of the battery is dissipated across the internal resistance and hence is not available to the bulb?
A 25.0 ohm bulb is connected across the terminals of a 12.0 V battery having 2.50 ohms of internal resistance. What percentage of the power of the battery is dissipated across the internal resistance and hence is not available to the bulb?
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