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MACHINE LEARNINGSuppose 10000 patients are tested for flu; out of them, 9000 are actually healthy and 1000 are actually sick. For the sick people, a test was positive for 620 and negative for 380. For the healthy people, the same test was positive for 180 and negative for 8820. Construct a confusion matrix.20254mMACHINE LEARNINGA patient takes a lab test and the result comes back positive. It is known that the test returns a correct positive result in only 98% of the cases and a correct negative result in only 97% of the cases. Furthermore, only 0.008 of the entire population has this disease. (i) What is the probability that this patient has cancer? (ii) What is the probability that he does not have cancer? (iii) What is the diagnosis?20237mMACHINE LEARNINGDescribe the evaluation metrics used in machine learning, such as accuracy, precision, recall, and F1-score, with a numerical example. Explain the importance of cross-validation in estimating a model's generalization performance.20257mData MiningThe results of an exam are recorded along with some data about the students. The results can be found in the table below : | ID | Cell No. | Language | Passed all Assignments | GPA | Passed Exam | | :---: | :---: | :---: | :---: | :---: | :---: | | 1 | 93333-11101 | Java | No | 3.1 | Yes | | 2 | 93333-11112 | Java | No | 2.0 | No | | 3 | 93333-11102 | C++ | Yes | 3.5 | Yes | | 4 | 93333-11113 | Python | Yes | 2.5 | Yes | | 5 | 93333-11103 | Java | Yes | 3.9 | No | | 6 | 93333-11114 | C++ | No | 2.9 | No | | 7 | 93333-11104 | Java | No | 1.9 | No | | 8 | 93333-11115 | Python | Yes | 3.2 | Yes | In no more than one page of text, describe the design of a K-Nearest Neighbour classifier to predict if a student will fail or pass the exam.202110m
PreviousExplain the basic concepts of Reinforcement Learning. Also explain the exploration-exploitation trade-off and the role of the ε-greedy strategy.NextThe following data shows the hours studied (X) and marks obtained (Y) by 6 students: X = 2, 3, 5, 6, 8, 9; Y = 50, 55, 65, 70, 80, 85. Find the regression equation of Y on X and predict the marks for a student who studies 7 hours.
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