2020W2 midterm solutions PDF

Title 2020W2 midterm solutions
Course Machine Learning And Data Mining
Institution The University of British Columbia
Pages 10
File Size 505.3 KB
File Type PDF
Total Downloads 96
Total Views 150

Summary

2020 midterm solutions for parctice and review...


Description

2/27/2021

Midterm

 Students have either already taken or started taking this quiz, so be careful about editing it. If you change any quiz questions in a significant way, you may want to consider regrading students who took the old version of the quiz.

Points 22  Published

Details



Questions

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 MCQ

Pick 13 questions, 1 pts per question

 Question What does xij refer to in the notation of the course?

t Answer

 i-th sample of the j-th feature in the training data  i-th feature of the j-th sample in the training data  i-th sample of the j-th feature in the test data  i-th feature of the j-th sample in the test data

 Question Consider fitting an ordinary least squares linear regression model (without an intercept) on a dataset. After training, you end up with the following weight vector: w = [-1] [ 3] [ 2]

From this w, what can you conclude about the number of training examplesn and the number of featuresd?

https://canvas.ubc.ca/courses/58981/quizzes/324855/edit

1/10

2/27/2021

Midterm

 n=1; d=3  n=3; d=1  not enough information to determine n; d=1 t Answer

 not enough information to determine n; d=3  n=1; not enough information to determine d  n=3; not enough information to determine d

 Question What is the time complexity of assigning a single test example to a cluster using k-means clustering?

 O(ndk)  O(nd) t Answer

 O(dk)  O(n^2d)  O(n^2dk)  O(nk)

 Question Which of the following models would be the most reasonable case to use gradient descent for training?

 DBSCAN  k-means clustering  KNN t Answer

 polynomial regression with smoothed absolute value loss

https://canvas.ubc.ca/courses/58981/quizzes/324855/edit

2/10

2/27/2021

Midterm

 least squares linear regression with RBF features  random forest  naive Bayes  linear regression minimizing the L1 loss, ||Xw-y||_1...


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