Chapter 3: Problem 4
Explain why rate (amount per time) is more useful than amount.
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Chapter 3: Problem 4
Explain why rate (amount per time) is more useful than amount.
These are the key concepts you need to understand to accurately answer the question.
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In acoustics, sound intensity is measured by energy flux, which is measured in decibels (dB) - a logarithmic representation of watts per square meter. On the decibel scale, 0 decibels corresponds to the reference level of \(10^{-12}\) watts per square meter. Every 10 decibels (or 1 bel) represents an increase in energy flux of a factor of 10 (thus, 20 decibels represents a factor-of-100 increase in energy flux). a. How many watts per square meter is 60 decibels (the sound level of normal conversation)? b. Place the following energy fluxes on a decibel scale: \(10-9\) watts per square meter (an empty church), \(10-2\) watts per square meter (front row at an orchestra concert), and 1 watt per square meter (painfully loud).
Analogously to how you used the speed of light in Problem \(3.2 .3\), use Planck's constant \(h\) to convert the frequency of green light to an energy in joules (J) and in electron volts (eV). This energy is the energy of a green- light photon.
Use symmetry to find the average value of \(\sin ^{2} t\) over the interval \(t=[0, \pi]\).
Estimate the wingspan a world-champion bicyclist would require in order to get enough lift for takeoff.
If the logarithmic scale were extended to include numbers down to \(0.01\), how far to the left of 1 would you have to place \(0.04 ?\)
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