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Sampling and Fourier Transform of Sampled Function
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Pseudo colors are also known as
secondary colors
false colors
true colors
primary colors
Fourier transform's domain is
time domain
frequency domain
Fourier domain
spatial domain
Digitizing amplitude values is called
Quantization
illuminance
radiance
sampling
In formula g(x,y) = T[ƒ(x,y)], T is the
transformation theorem
transformed image
transformation vector
transformation function
Type of zooms are
2
4
6
8
Source of event itself called
nonzero-memory source
zero source
memory source
zero-memory source
Source of event itself called
nonzero-memory source
zero source
memory source
zero-memory source
Thresholding gives the
large image
color image
binary image
gray scale image
Thresholding gives the
gray scale image
color image
large image
binary image
Sampled frequency less than nyquist rate is called
over sampling
nyquist sampling
critical sampling
under sampling
Sampled frequency less than nyquist rate is called
over sampling
nyquist sampling
critical sampling
under sampling
If standard deviation of pixels is positive, then sub image is labeled as
White
Red
Black
Green
If standard deviation of pixels is positive, then sub image is labeled as
White
Red
Black
Green
Preferred direction of mask is weighted with the
low value coefficients
high value coefficients
double value coefficients
mid value coefficients
Digitizing coordinates of image is called
Quantization
Both a and b
framing
sampling
Best removal of lines from image will be produced by SE of size
5x5
2x²
3x3
1x1
Any function whose Fourier transform is zero for frequencies outside finite interval is called
band pass function
low pass function
band limited function
high pass function
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Related Topics
Sampling and Fourier Transform of Sampled Function
Laplace Transform Of Exponential Function
Image Sampling and Quantization
Sampling Distribution in Statistics
Sampling Distributions
Stratified Sampling
Laplace Transform Introduction
Inverse Laplace Transform Examples
General Laplace transform Examples
Solve ODE by Laplace Transform
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