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Problem 1

A person who works with large magnets sometimes places her head inside a strong field. She reports feeling dizzy as she quickly turns her head. How might this be associated with induction?

Problem 1

Explain why magnetic damping might not be effective on an object made of several thin conducting layers separated by insulation.

Problem 1

Does the resonant frequency of an AC circuit depend on the peak voltage of the AC source? Explain why or why not.

Problem 1

If you want a characteristic RL time constant of 1.00 s, and you have a 500 ? resistor, what value of self-inductance is needed?

Problem 1

Explain what causes physical vibrations in transformers at twice the frequency of the AC power involved.

Problem 2

Explain how electromagnetic induction can be used to detect metals? This technique is particularly important in detecting buried landmines for disposal, geophysical prospecting and at airports.

Problem 2

How would you shape a given length of wire to give it the greatest self- inductance? The least?

Problem 2

A powerful induction cannon can be made by placing a metal cylinder inside a solenoid coil. The cylinder is forcefully expelled when solenoid current is turned on rapidly. Use Faraday’s and Lenz’s laws to explain how this works. Why might the cylinder get live/hot when the cannon is fired?

Problem 2

Why are ordinary circuit breakers and fuses ineffective in preventing shocks?

Problem 2

The heart of a resting adult pumps blood at a rate of 5.00 L/min. (a) Convert this to \(\mathrm{cm}^{3} / \mathrm{s}\). (b) What is this rate in \(\mathrm{m}^{3} / \mathrm{s} ?\)

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