[2] An oscillator is creating circular waves on a sheet of material. The oscillator puts 0.10 W into the energy of the wave. Keeping in mind that the wave moves outward in two dimensions, invent a relation for the intensity of the wave as a function of radius from the source. Do not just look up the formula in the text, it isn't correct in this case; instead, understand the idea of the intensity and work from that in 2 dimensions.

University Physics Volume 1
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Chapter16: Waves
Section: Chapter Questions
Problem 83P: A microphone receiving a pure sound tone feeds an oscilloscope, producing a wave on its screen. If...
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I understand that intensity is power over the area. However, that is when it's in three dimensions. How do I write the wave function of a radius from the source when it is in two dimensions?

[2] An oscillator is creating circular waves on a sheet of material. The oscillator puts 0.10 W into the
energy of the wave. Keeping in mind that the wave moves outward in two dimensions, invent a
relation for the intensity of the wave as a function of radius from the source. Do not just look up
the formula in the text, it isn't correct in this case; instead, understand the
idea of the intensity and work from that in 2 dimensions.
Transcribed Image Text:[2] An oscillator is creating circular waves on a sheet of material. The oscillator puts 0.10 W into the energy of the wave. Keeping in mind that the wave moves outward in two dimensions, invent a relation for the intensity of the wave as a function of radius from the source. Do not just look up the formula in the text, it isn't correct in this case; instead, understand the idea of the intensity and work from that in 2 dimensions.
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