
DSP2_Midterm Quiz
Authored by Mel Bautista
Computers
Professional Development
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15 questions
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1.
MULTIPLE CHOICE QUESTION
1 min • 1 pt
What are the key steps involved in image processing tasks in a domain other than the spatial domain?
Apply inverse transform, transform the image, apply forward transform
Apply inverse transform, transform the image, carry the task(s) in the transformed domain
Transform the image, carry the task(s) in the transformed domain, apply inverse transform to return to the spatial domain
Carry the task(s) in the transformed domain, transform the image, apply inverse transform
2.
MULTIPLE CHOICE QUESTION
1 min • 1 pt
What is the property of a kernel that is said to be separable?
It can be expressed as a product of two 1D kernels
It can be expressed as a division of two 1D kernels
It can be expressed as a sum of two 1D kernels
It can be expressed as a convolution of two 1D kernels
3.
MULTIPLE CHOICE QUESTION
1 min • 1 pt
What is the property of a kernel that is said to be symmetric?
R(u,v) = -R(-u,-v) and I(u,v) = I(-u,-v)
R(u,v) = R(-u,-v) and I(u,v) = -I(-u,-v)
R(u,v) = R(-u,-v) and I(u,v) = I(-u,-v)
R(u,v) = -R(-u,-v) and I(u,v) = -I(-u,-v)
4.
MULTIPLE CHOICE QUESTION
1 min • 1 pt
What is the property of a kernel that is said to be symmetric?
R(u,v) = R(-u,-v) and I(u,v) = -I(-u,-v)
R(u,v) = R(-u,-v) and I(u,v) = I(-u,-v)
R(u,v) = -R(-u,-v) and I(u,v) = -I(-u,-v)
R(u,v) = -R(-u,-v) and I(u,v) = I(-u,-v)
5.
MULTIPLE CHOICE QUESTION
1 min • 1 pt
What is the property of a kernel that is said to be symmetric?
R(u,v) = -R(-u,-v) and I(u,v) = I(-u,-v)
R(u,v) = -R(-u,-v) and I(u,v) = -I(-u,-v)
R(u,v) = R(-u,-v) and I(u,v) = I(-u,-v)
R(u,v) = R(-u,-v) and I(u,v) = -I(-u,-v)
6.
MULTIPLE CHOICE QUESTION
1 min • 1 pt
What is the property of a kernel that is said to be symmetric?
R(u,v) = R(-u,-v) and I(u,v) = I(-u,-v)
R(u,v) = R(-u,-v) and I(u,v) = -I(-u,-v)
R(u,v) = -R(-u,-v) and I(u,v) = I(-u,-v)
R(u,v) = -R(-u,-v) and I(u,v) = -I(-u,-v)
7.
MULTIPLE CHOICE QUESTION
1 min • 1 pt
What is the property of a kernel that is said to be symmetric?
R(u,v) = -R(-u,-v) and I(u,v) = I(-u,-v)
R(u,v) = -R(-u,-v) and I(u,v) = -I(-u,-v)
R(u,v) = R(-u,-v) and I(u,v) = I(-u,-v)
R(u,v) = R(-u,-v) and I(u,v) = -I(-u,-v)
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