Physics SL
Physics SL
5
Chapters
329
Notes
Theme A - Space, Time & Motion
Theme A - Space, Time & Motion
Theme B - The Particulate Nature Of Matter
Theme B - The Particulate Nature Of Matter
Theme C - Wave Behaviour
Theme C - Wave Behaviour
Theme D - Fields
Theme D - Fields
Theme E - Nuclear & Quantum Physics
Theme E - Nuclear & Quantum Physics
IB Resources
Theme C - Wave Behaviour
Physics SL
Physics SL

Theme C - Wave Behaviour

Understanding The Doppler Effect: Light vs. Sound Waves

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642 words
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4 mins read
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Last edited onย 5th Nov 2024

Table of content

Prepared by the world's best academic note publisher for an IBDP Physics class

The doppler effect & light

We'll start by diving into the Doppler Effect, but for light waves instead of sound waves. You might remember the Doppler Effect from those times you've heard an ambulance's siren change pitch as it zoomed past you. Well, light waves have their own version of the Doppler Effect, and it's just as exciting! ๐Ÿš‘๐Ÿ”Š

Electromagnetic radiation & light ๐ŸŒˆ๐Ÿ”Š

First, let's refresh what we know about electromagnetic radiation. It includes light and other waves you might have heard of, like X-rays or radio waves. Here are the key things you need to know

  • Electromagnetic radiation doesn't need a medium to travel. That means it can travel through the vacuum of space. Pretty cool, right? ๐Ÿš€
  • The speed of light is always the same. No matter who's looking at it or how fast they're moving, light always travels at the same speed – about 300,000 kilometers per second in a vacuum.
  • Source speed and observer speed don't really apply to light. In special relativity, the motion of a source and an observer can't be distinguished. So instead, we talk about the relative velocity between them. ๐ŸŒ€

Doppler effect for light ๐Ÿ”

When we deal with light and the Doppler Effect, the math is a bit different from sound. Here's how we calculate the change in frequency (Δf) when the relative speed (v) between a source and an observer is much less than the speed of light (c)

\(\frac {ฮ”f}{f}โ€‹โ‰ˆ \frac vc\)

And, just like with sound waves, we can apply this equation to the fractional change in wavelength (Δλ/λ).

 

Please note that these equations are only valid when the relative speed between source and observer is much less than the speed of light. ๐Ÿš€

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IB Resources
Theme C - Wave Behaviour
Physics SL
Physics SL

Theme C - Wave Behaviour

Understanding The Doppler Effect: Light vs. Sound Waves

Word Count Emoji
642 words
Reading Time Emoji
4 mins read
Updated at Emoji
Last edited onย 5th Nov 2024

Table of content

Prepared by the world's best academic note publisher for an IBDP Physics class

The doppler effect & light

We'll start by diving into the Doppler Effect, but for light waves instead of sound waves. You might remember the Doppler Effect from those times you've heard an ambulance's siren change pitch as it zoomed past you. Well, light waves have their own version of the Doppler Effect, and it's just as exciting! ๐Ÿš‘๐Ÿ”Š

Electromagnetic radiation & light ๐ŸŒˆ๐Ÿ”Š

First, let's refresh what we know about electromagnetic radiation. It includes light and other waves you might have heard of, like X-rays or radio waves. Here are the key things you need to know

  • Electromagnetic radiation doesn't need a medium to travel. That means it can travel through the vacuum of space. Pretty cool, right? ๐Ÿš€
  • The speed of light is always the same. No matter who's looking at it or how fast they're moving, light always travels at the same speed – about 300,000 kilometers per second in a vacuum.
  • Source speed and observer speed don't really apply to light. In special relativity, the motion of a source and an observer can't be distinguished. So instead, we talk about the relative velocity between them. ๐ŸŒ€

Doppler effect for light ๐Ÿ”

When we deal with light and the Doppler Effect, the math is a bit different from sound. Here's how we calculate the change in frequency (Δf) when the relative speed (v) between a source and an observer is much less than the speed of light (c)

\(\frac {ฮ”f}{f}โ€‹โ‰ˆ \frac vc\)

And, just like with sound waves, we can apply this equation to the fractional change in wavelength (Δλ/λ).

 

Please note that these equations are only valid when the relative speed between source and observer is much less than the speed of light. ๐Ÿš€

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Dive deeper and gain exclusive access to premium files of Physics SL. Subscribe now and get closer to that 45 ๐ŸŒŸ

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