In which of the following scenario you should apply the Bay's Theorem
1. The sample space is partitioned into a set of mutually exclusive events { A1, A2, . . . , An }. 2. Within the sample space, there exists an event B, for which P(B) > 0. 3. Access Mostly Uused Products by 50000+ Subscribers 4. In all above cases
Marie is getting married tomorrow, at an outdoor ceremony in the desert. In recent years, it has rained only 5 days each year. Unfortunately, the weatherman has predicted rain for tomorrow. When it actually rains, the weatherman correctly forecasts rain 90% of the time. When it doesn't rain, he incorrectly forecasts rain 10% of the time. Which of the following will you use to calculate the probability whether it will rain on the day of Marie;s wedding?
Correct Answer : Get Lastest Questions and Answer : The sample space is defined by two mutually-exclusive events - it rains or it does not rain. Additionally, a third event occurs when the weatherman predicts rain. You should consider Bayes' theorem when the following conditions exist. " The sample space is partitioned into a set of mutually exclusive events { A1, A2, . . . , An }. " Within the sample space, there exists an event B, for which P(B) > 0. " The analytical goal is to compute a conditional probability of the form: P( Ak | B ).
Question : Your company has organized an online campaign for feedback on product quality and you have all the responses for the product reviews, in the response form people have check box as well as text field. Now you know that people who do not fill in or write non-dictionary word in the text field are not considered valid feedback. People who fill in text field with proper English words are considered valid response. Which of the following method you should not use to identify whether the response is valid or not? 1. Naive Bayes 2. Logistic Regression 3. Access Mostly Uused Products by 50000+ Subscribers 4. Any one of the above
In this problem you have been given high-dimensional independent variables like yes, no, no English words , test results etc. and you have to predict either valid or not valid (One of two). So all of the below technique can be applied to this problem.
Support vector machines Naive Bayes Logistic regression Random decision forests