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Coursera machine learning week 3 Quiz answer Logistic Regression  Andrew NG
1. Suppose that you have trained a logistic regression classifier, and it outputs on a new example a prediction = 0.2. This means (check all that apply):

 Our estimate for P(y = 1x; θ) is 0.8.
 Our estimate for P(y = 0x; θ) is 0.8.
Since we must have P(y=0x;θ) = 1 – P(y=1x; θ), the former is
1 – 0.2 = 0.8.  Our estimate for P(y = 1x; θ) is 0.2.
h(x) is precisely P(y=1x; θ), so each is 0.2.
 Our estimate for P(y = 0x; θ) is 0.2.
h(x) is P(y=1x; θ), not P(y=0x; θ)
 Our estimate for P(y = 1x; θ) is 0.8.
2. Suppose you have the following training set, and fit a logistic regression classifier .
Which of the following are true? Check all that apply.

 Adding polynomial features (e.g., instead using ) could increase how well we can fit the training data.
 At the optimal value of θ (e.g., found by fminunc), we will have J(θ) ≥ 0.
 Adding polynomial features (e.g., instead using ) would increase J(θ) because we are now summing over more terms.
 If we train gradient descent for enough iterations, for some examples in the training set it is possible to obtain . Which of these is a correct gradient descent update for logistic regression with a learning rate of ? Check all that apply.
4. Which of the following statements are true? Check all that apply.

 The onevsall technique allows you to use logistic regression for problems in which each comes from a fixed, discrete set of values.
If each is one of k different values, we can give a label to each and use onevsall as described in the lecture.
 For logistic regression, sometimes gradient descent will converge to a local minimum (and fail to find the global minimum). This is the reason we prefer more advanced optimization algorithms such as fminunc (conjugate gradient/BFGS/LBFGS/etc).
The cost function for logistic regression is convex, so gradient descent will always converge to the global minimum. We still might use a more advanced optimisation algorithm since they can be faster and don’t require you to select a learning rate.
 The cost function for logistic regression trained with examples is always greater than or equal to zero.
The cost for any example is always since it is the negative log of a quantity less than one. The cost function is a summation over the cost for each sample, so the cost function itself must be greater than or equal to zero.
 Since we train one classifier when there are two classes, we train two classifiers when there are three classes (and we do onevsall classification).
We will need 3 classfiers. Oneforeach class.
 The onevsall technique allows you to use logistic regression for problems in which each comes from a fixed, discrete set of values.
5. Suppose you train a logistic classifier . Suppose , , . Which of the following figures represents the decision boundary found by your classifier?
 Figure:
In this figure, we transition from negative to positive when x1 goes from left of 6 to right of 6 which is true for the given values of θ.
 Figure:
 Figure:
 Figure:
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