Question

How do you do these? Please show step by step Properties of Waves - Copy Learning...

How do you do these? Please show step by step

Properties of Waves - Copy

Learning Goal:

To understand electromagnetic radiation and be able to perform calculations involving wavelength, frequency, and energy.

Several properties are used to define waves. Every wave has a wavelength, which is the distance from peak to peak or trough to trough. Wavelength, typically given the symbol λ(lowercase Greek "lambda"), is usually measured in meters. Every wave also has afrequency, which is the number of wavelengths that pass a certain point during a given period of time. Frequency, given the symbol ν (lowercase Greek "nu"), is usually measured in inverse seconds (s−1). Hertz (Hz), another unit of frequency, is equivalent to inverse seconds.

The product of wavelength and frequency is the speed in meters per second (m/s). For light waves, the speed is constant. The speed of light is symbolized by the letter c and is always equal to 2.9979×108 m/s in a vacuum; that is,

c=λν=2.9979×108m/s

Another term for "light" is electromagnetic radiation, which encompasses not only visible light but also gamma rays, X rays, UV rays, infrared rays, microwaves, and radio waves. As you could probably guess, these different kinds of radiation are associated with different energy regimes. Gamma rays have the greatest energy, whereas radio waves have the least energy. The energy (measured in joules) of a particular kind of light wave is equal to its frequency times a constant called Planck's constant, symbolized h:

E=hν

where

h=6.62607×10−34J⋅s

These two equations can be combined to give an equation that relates energy to wavelength:

E=hcλ

Part A

A radio station's channel, such as 100.7 FM or 92.3 FM, is actually its frequency in megahertz (MHz), where 1MHz=106Hz. Calculate the broadcast wavelength of the radio station 104.1 FM.

Express your answer in meters to four significant figures.

λ =

93.70

  m  

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Part B

What is the energy of a photon of green light with a frequency of 5.88×1014 Hz?

Express your answer in joules.

E =   J  

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Part C

A hospital X-ray generator emits X rays with wavelength of 95.0 picometers (pm), where 1pm=10−12m. What is the energy of a photon of these X rays?

Express your answer in joules.

E =   J  
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