Coherent light from a sodium-vapor lamp is passed through a filter that blocks everything except for light of a single wavelength. It then falls on two slits separated by a distance of 0.470 mm. In the resulting interference pattern on a screen which is a distance of 2.23 m away, adjacent bright fringes have a separation of 2.79 mm Part A What is the wavelength? A = —| ΑΣΦ ? m
Coherent light from a sodium-vapor lamp is passed through a filter that blocks everything except for light of a single wavelength. It then falls on two slits separated by a distance of 0.470 mm. In the resulting interference pattern on a screen which is a distance of 2.23 m away, adjacent bright fringes have a separation of 2.79 mm Part A What is the wavelength? A = —| ΑΣΦ ? m
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![**Interference Pattern Problem**
Coherent light from a sodium-vapor lamp is passed through a filter that blocks everything except for light of a single wavelength. It then falls on two slits separated by a distance of 0.470 mm. In the resulting interference pattern on a screen, which is a distance of 2.23 m away, adjacent bright fringes have a separation of 2.79 mm.
**Part A**
*Question: What is the wavelength?*
The problem involves calculating the wavelength (λ) based on the given parameters using the double-slit interference formula:
\[ \lambda = \frac{xd}{L} \]
Where:
- \( x \) is the fringe separation: 2.79 mm
- \( d \) is the slit separation: 0.470 mm
- \( L \) is the distance to the screen: 2.23 m
\[ \lambda = \]
(*Answer box in meters with submission button*)
Buttons for text formatting and math symbols are provided to help with input.
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Transcribed Image Text:**Interference Pattern Problem**
Coherent light from a sodium-vapor lamp is passed through a filter that blocks everything except for light of a single wavelength. It then falls on two slits separated by a distance of 0.470 mm. In the resulting interference pattern on a screen, which is a distance of 2.23 m away, adjacent bright fringes have a separation of 2.79 mm.
**Part A**
*Question: What is the wavelength?*
The problem involves calculating the wavelength (λ) based on the given parameters using the double-slit interference formula:
\[ \lambda = \frac{xd}{L} \]
Where:
- \( x \) is the fringe separation: 2.79 mm
- \( d \) is the slit separation: 0.470 mm
- \( L \) is the distance to the screen: 2.23 m
\[ \lambda = \]
(*Answer box in meters with submission button*)
Buttons for text formatting and math symbols are provided to help with input.
**Request Answer** - Option to request the solution if needed.
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