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Digital Image Processing Practice Tests

Digital Image Processing Online Tests

Sampling and Fourier Transform of Sampled Function Multiple Choice Questions (MCQ) PDF Download

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The MCQ Band limited function can be recovered from its samples if the acquired samples are at rate twice the highest frequency, this theorem is called: sampling theorem, sampling theorem, sampling theorem and sampling theorem with "Sampling and Fourier Transform of Sampled Function" App Download (Free) to study online training courses. Practice sampling and fourier transform of sampled function quiz questions, download Amazon eBook (Free Sample) for computer science associate degree.

Sampling and Fourier Transform of Sampled Function MCQ Quiz PDF Download: Image Processing MCQs

MCQ 1: The band limited function can be recovered from its samples if the acquired samples are at rate twice the highest frequency, this theorem is called

A) sampling theorem
B) sampling theorem
C) sampling theorem
D) sampling theorem

MCQ 2: Any function whose Fourier transform is zero for frequencies outside the finite interval is called

A) high pass function
B) low pass function
C) band limited function
D) band pass function

MCQ 3: The sampled frequency less than the nyquist rate is called

A) under sampling
B) over sampling
C) critical sampling
D) nyquist sampling

MCQ 4: The effect caused by under sampling is called

A) smoothing
B) sharpening
C) summation
D) aliasing

MCQ 5: Product of two functions in spatial domain is what, in frequency domain

A) correlation
B) convolution
C) Fourier transform
D) fast Fourier transform

Digital Image Processing Practice Tests

Sampling and Fourier Transform of Sampled Function Learning App & Free Study Apps

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Digital Image Processing App (Android & iOS)

ALL-in-ONE Learning App (Android & iOS)

Digital Image Processing App (Android & iOS)

Digital Image Processing App (Android & iOS)

Digital Logic Design App (Android & iOS)

Digital Logic Design App (Android & iOS)

Computer Fundamentals App (Android & iOS)

Computer Fundamentals App (Android & iOS)