Chapter 25: Problem 10
You have a battery whose voltage and internal resistance are unknown. Using an ideal voltmeter and an ideal ammeter, how would you determine each of these characteristics?
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Chapter 25: Problem 10
You have a battery whose voltage and internal resistance are unknown. Using an ideal voltmeter and an ideal ammeter, how would you determine each of these characteristics?
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A resistor draws \(1.00 \mathrm{A}\) from an ideal \(12.0-\mathrm{V}\) battery. (a) If an ammeter with \(0.10-\Omega\) resistance is inserted in the circuit, what will it read? (b) If this current is used to calculate the resistance, by what percent will the result be in error?
You have a \(1.0-\Omega,\) a \(2.0-\Omega,\) and a \(3.0-\Omega\) resistor. What equivalent resistances can you form using all three?
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What resistance should you place in parallel with a \(56-\mathrm{k} \Omega\) resistor to make an equivalent resistance of \(45 \mathrm{k} \Omega ?\)
Show that only half the total energy drawn from a battery in charging an \(R C\) circuit ends up stored in the capacitor. (Hint:What happens to the rest? You'll need to integrate.)
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