Question 1
Suppose that eigenvalues of matrix A are 1, 0.5, 0.25. The determinant of (A^(−1))^(T) is
NOTE: Enter your answer to the nearest integer.
Question 2
NOTE: Enter your answer to the nearest integer.
Question 3
Based on the above data, answer the given subquestions.
Compute the equation of the function’s linear approximation at point (2,3). If the equation of the linear approximation is L = ax + by + c, then provide the value of a.
NOTE: Enter your answer to the nearest integer.
18 more questions in this paper
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More on the MLF End Term 7 Aug 2022 paper
The IIT Madras BS Machine Learning Foundations (MLF) End Term paper sat on 7 Aug 2022, in the May 2022 term: 21 questions for 50 marks in 180 minutes. The first 3 questions are below. Sign in with Google — it is free — to see the whole paper with its answers and explanations, in learning mode or as a timed mock test.
| Feature | MLF End Term 7 Aug 2022 at a glance |
|---|---|
| Term | May 2022 term |
| Subject | Machine Learning Foundations |
| Course code | BSCS2004 |
| Questions | 21 |
| Marks | 50 |
| Duration | 180 min |
| Numerical | 12 |
| MCQ | 7 |
| MSQ | 2 |
| Official paper | IIT M FOUNDATION DIPLOMA ENDTERM QPB1 07 Aug 2022 IBA NS |
| Negative marking | No negative marking. |
| Updated |