AKTU Artificial Intelligence (KDS071) Question Paper 2024-25
| University | Dr. A.P.J. Abdul Kalam Technical University (AKTU), Lucknow |
|---|---|
| Course | B.Tech, Semester VII |
| Subject | Artificial Intelligence (KDS071) |
| Exam | Theory Examination 2024-25 (odd semester) |
| Time · Marks | 3 hours · 100 marks |
| Source | AKTU question paper, from the ABESIT question paper bank |
Note: Attempt all Sections. In case of any missing data; choose suitably.
Section A
Q1. Attempt all questions in brief · 2 × 10 = 20 marks
- List examples of convex optimization problems.
- State the Karush-Kuhn-Tucker (KKT) conditions.
- State the basic steps of the mirror descent algorithm.
- Define proximal gradient methods.
- What are monotone operators?
- Illustrate the intuition behind Douglas–Rachford splitting.
- What is Langevin dynamics?
- State the purpose of averaging methods in stochastic optimization.
- Differentiate supervised and unsupervised learning.
- What do you mean by feature extraction in machine learning.
Section B
Q2. Attempt any three of the following · 10 × 3 = 20 marks
- Illustrate how duality is applied in optimization problems with a simple example.
- Explain the connection between ODE interpretations and optimization algorithms.
- Use the Augmented Lagrangian method to solve a constrained optimization problem with quadratic constraints.
- How does Polyak–Juditsky averaging smooth the optimization trajectory?
- Discuss various application domains of machine learning.
Section C
Q3
Attempt any one part of the following · 10 × 1 = 10 marks
- Apply the KKT conditions to solve a simple quadratic programming problem.
- Derive the dual problem for a given primal linear programming problem.
Q4
Attempt any one part of the following · 10 × 1 = 10 marks
- Apply the Frank–Wolfe method to solve a simple linear programming problem.
- Use gradient descent to minimize the quadratic function f(x)=x +4x+4
Q5
Attempt any one part of the following · 10 × 1 = 10 marks
- Compare and contrast the Augmented Lagrangian method with the standard Lagrangian approach.
- Analyze the convergence properties of ADMM for non-smooth problems.
Q6
Attempt any one part of the following · 10 × 1 = 10 marks
- Apply Polyak–Juditsky averaging to improve the convergence of an iterative algorithm.
- Implement SVRG to optimize a logistic regression problem.
Q7
Attempt any one part of the following · 10 × 1 = 10 marks
- Explain use case on Bayesian classifier.
- Create a real-world optimization scenario to demonstrate the use of PCA.
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