Given the aperture function f(x) f(x) = tri(x – a) + tri(x + a) - where S1 – |x], if |x| < 1 tri(x) =} 0, elsewhere Determine its diffraction pattern as Fourier transform. You can use Fourier tables as needed.
Given the aperture function f(x) f(x) = tri(x – a) + tri(x + a) - where S1 – |x], if |x| < 1 tri(x) =} 0, elsewhere Determine its diffraction pattern as Fourier transform. You can use Fourier tables as needed.
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![Given the aperture function Ax)
f(x) = tri(x – a) + tri(x + a)
where
– |x], if |x| < 1
0, elsewhere
tri(x)
Determine its diffraction pattern as Fourier transform. You can use Fourier tables as needed.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F769d3fa2-8cbc-4b4e-a4ad-92e8d2aad493%2Fb5e78800-c4b4-44ef-aacf-9ecfa7286ab3%2Fsntf8xq_processed.png&w=3840&q=75)
Transcribed Image Text:Given the aperture function Ax)
f(x) = tri(x – a) + tri(x + a)
where
– |x], if |x| < 1
0, elsewhere
tri(x)
Determine its diffraction pattern as Fourier transform. You can use Fourier tables as needed.
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