Question
Download Solution PDFThe radius of fourth half period zone at a point 4 m away from a plane wave front of wavelength 6400 Å is:
Answer (Detailed Solution Below)
Detailed Solution
Download Solution PDFCONCEPT:
Fresnel’s Half Period Zone (HPZ):
- According to Fresnel’s the entire wavefront can be divided into a large number of parts of zones which are known as Fresnel’s half-period zones (HPZ’s).
- The resultant effect at any point on the screen is due to the combined effect of all the secondary waves from the various zones.
EXPLANATION:
- The radius of half period zone is:
\(⇒ r_n=\sqrt{ndλ}\)
Where n = number of zones, d = distance from point P to the wavefront, and λ = wavelength
Calculation:
Given n = 4, d = 4 m, λ = 6400 A°;
Now the radius of the fourth half-period zone will be
\(⇒ r_4=\sqrt{4×4×6400×10^{-10}}\)
⇒ r4 = 32 × 10-4 m;
Last updated on Jun 19, 2025
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