CSC332 Image Processing

Image Processing TU Board 2081 question paper

12 questionsSit this paper (timed)

Tribhuvan University

Bachelor of Science in Computer Science and Information Technology

Semester 5 · TU Board 2081

Course Title: Image Processing (CSC332)

Full Marks: 60Pass Marks: 24Time: 3 hours

Candidates are required to give their answers in their own words as far as practicable. The figures in the margin indicate full marks.

Group A

Attempt any two questions.(2 × 10 = 20)

  1. 1.

    Define linear filter. Given the following histogram of image, stretch to the whole dynamic range using histogram equalization.

    Gray Level
    0
    1
    2
    3
    4
    5
    6
    7
    Frequency
    0
    25
    0
    10
    35
    50
    0
    0

    10
  2. 2.

    Write expression for forward and inverse Discrete Fourier Transform (DFT) for 2D signal. What are the properties of DFT?

    10
  3. 3.

    Briefly list any two noise models. From the following probability distribution construct the Huffman Code for each gray level.

    rk
    0
    1
    2
    3
    4
    5
    P(rk)
    0.4
    0.18
    0.1
    0.25
    0.7
    0.05

    10

Group B

(8 × 5 = 40)

  1. 4.

    Define region and boundary. List some elements of visual perception.

    5
  2. 5.

    What are implications of periodicity and symmetry? Discuss about lossless predictive model.

    5
  3. 6.

    Describe Chain Codes with necessary examples. How can you make chain code rotation and scaling invariant?

    5
  4. 7.

    How vertical lines and horizontal lines are detected? Illustrate with an example.

    5
  5. 8.

    Write the algorithm for basic global thresholding.

    5
  6. 9.

    How do you represent image in spatial domain? Differentiate between intensity level and bit plane slicing.

    5
  7. 10.

    What is pattern recognition? Discuss about Mexican Hat Filters.

    5
  8. 11.

    What are the usages of derivative based filters? Derive mask for Laplacian second order derivative based filter.

    5
  9. 12.

    Show that the points (1,1), (-2,7) and (3,3) are collinear using Hough Transform and find the equation of the line.

    5

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