Question:medium
In YDSE, intensity of both coherent sources are \(I_0\). Separation between the two slits is 5 cm and screen is placed at a distance of 50 cm from the slit. Wavelength of light is 6000 \(\text{Å}\). If intensity for a point on the screen is \(I_0\), then find the path difference at point P.
In YDSE, intensity of both coherent sources are \(I_0\). Separation between the two slits is 5 cm and screen is placed at a distance of 50 cm from the slit. Wavelength of light is 6000 \(\text{Å}\). If intensity for a point on the screen is \(I_0\), then find the path difference at point P.
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In YDSE, for constructive interference, the path difference is an integer multiple of the wavelength. For maximum intensity, the path difference is \(\frac{\lambda}{2}\).
Updated On: Apr 7, 2026
- 1000 \(\text{Å}\)
- 2000 \(\text{Å}\)
- 3000 \(\text{Å}\)
- 5000 \(\text{Å}\)
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The Correct Option is B
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