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16.9: Energy and Power of a Wave

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Energy and Power of a Wave
 
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16.9: Energy and Power of a Wave

The total energy associated with a wavelength is the sum of the potential energy and the kinetic energy. The average rate of energy transfer associated with a wave is called its power, which is total energy divided by the time it takes to transfer the energy. For a sinusoidal wave, energy and power are proportional to the square of both the amplitude and the angular frequency.

Waves can also be concentrated or spread out, as characterized by the intensity of the wave. Intensity is directly proportional to the power of the wave and inversely proportional to the area covered by the wave. The more area a wave covers, the lower the intensity. For example, in an earthquake, waves spread out over a large area. As they move away from the source, the severity of damage reduces. The SI unit of intensity is watts per square meter.

In the case of spherical waves, like the kind produced by a sound speaker, intensity also decreases the farther we are from the source. When a spherical wave moves out from a source, the surface area of the wave increases as the radius increases. The intensity for a spherical wave, therefore, decreases while the energy remains constant. 

This text is adapted from Openstax, University Physics Volume 1, Section 16.4: Energy and Power of a Wave.

Tags

Energy And Power Of A Wave - Total Energy Of A Wave Is The Sum Of Potential Energy And Kinetic Energy - Power Of A Wave Is The Average Rate Of Energy Transfer Calculated As Total Energy Divided By Time - For A Sinusoidal Wave Energy And Power Are Proportional To The Square Of Both The Amplitude And The Angular Frequency - Intensity Of A Wave Is Directly Proportional To The Power Of The Wave And Inversely Proportional To The Area Covered By The Wave - Intensity Decreases As A Wave Spreads Out Over A Larger Area Such As With Earthquake Waves Or Spherical Waves From A Sound Source - The SI Unit Of Intensity Is Watts Per Square Meter

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