代考机器学习-ECS708代写-Machine Learning代写
代考机器学习

代考机器学习-ECS708代写-Machine Learning代写

ECS708 Machine Learning 

代考机器学习 Define the joint probability p (A,B) and the conditional probability p (A|B).You may want to use a diagram/sketch.

YOU ARE NOT PERMITTED TO READ THE CONTENTS OF THIS QUESTION PAPER UNTIL

INSTRUCTED TO DO SO BY AN INVIGILATOR

Answer FOUR questions

If you answer more questions than specified, only the first answers (up to the specified number) will be marked. Cross out any answers that you do not wish to be marked

Calculators are not permitted in this examination. Please state on your answer book the name and type of machine used.

Complete all rough workings in the answer book and cross through any work that is not to be assessed.  代考机器学习

Possession of unauthorised material at any time when under examination conditions is an assessment offence and can lead to expulsion from QMUL. Check now to ensure you do not have any notes, mobile phones or unauthorised electronic devices on your person. If you do, raise your hand and give them to an invigilator immediately. It is also an offence to have any writing of any kind on your person, including on your body. If you are found to have hidden unauthorised material elsewhere, including toilets and cloakrooms it will be treated as being found in your possession.

Unauthorised material found on your mobile phone or other electronic device will be considered the same as being in possession of paper notes. A mobile phone that causes a disruption in the exam is also an assessment offence.

代考机器学习
代考机器学习

Question 1  代考机器学习

a) Define the joint probability p (A,B) and the conditional probability p (A|B) . You may want to use a diagram/sketch. Give the formula that relates them.[4 marks]

b) Give the relation between the joint probability P ( X, Y) and the probabilities P (X ) and P (Y ) that holds in the case that X and Y are independent random variables. Give the condition that holds when X and Y are uncorrelated. Are these conditions the same?[4 Marks]

c) Show that the expected value of the sum of two independent random variables X and Y is equal to the sum of the expected values of X and Y. That is, show that E{X+ Y }= E{X }+E{E+Y}.

You may show it either for continuous or discrete variables. (Hint:You need to work with the joint probability P(X ,Y )).[6 Marks]  代考机器学习

d) An IT worker works from home 2 days a week. When she works from home there is a 30% chance she will NOT answer an email within an hour, 10% chance that she will not answer an email within two hours, and it is certain that she will answer all the emails within the day.When she is at office, there is a 50% chance she will NOT answer an email within one hour,10% chance that she will not answer an email within the two hours, and it is certain that she will answer all the emails within the day.

i.If you send her an email, what is the probability that she will answer within 2 hours?

ii.Given that she hasn’t replied to your email within 1 hour, what is the probability that she is working from home? Does the information that she hasn’t answered the email within 1 hour makes it more or less likely that she works from home?[11 Marks]

Question 4  代考机器学习

a) With a help of a diagram explain the main principles of a first-order Markov Model. Explain what is meant by the term ‘’first-order”. What are the differences with a hidden Markov model(HMM)? In your answer, define the states ωi , the symbols vk , and the matrices A =[aij] and B=[bjk].[6 marks]

b) The decoding problem can be stated as follows: Given an HMM and a sequence of observation symbols V1:T determine the most likely sequence of hidden statesω1:T.What are the other two types of problems that arise in the context of HMMs?[6 marks]  代考机器学习

c) Describe an algorithm that solves the decoding problem, as this is described in part (b). What is the name of this algorithm?[13 marks]

 

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代考机器学习
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