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Exam SRM questions with 100% correct answers rated A+

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Exam SRM

The variance of a statistical learning method increases as the method's flexibility increases - correct
answer ✔✔True



Bias of statistical learning method increases as the model's flexibility increases - correct answer ✔✔False



When inference is the goal, there are clear advantages to using a lasso method vs. a bagging method -
correct answer ✔✔True



The accuracy of the prediction of y depends on both the reducible error and the irreducible error -
correct answer ✔✔True



As K increases, flexibility decreases, bias increases, the method produces a decision boundary close to
linear, and variance decreases (for K nearest neighbors - correct answer ✔✔True



RSE - correct answer ✔✔Estimate of the standard deviation of the error, the average amount that
response will deviate from the true regression line



Variance increases monotonically as flexibility increases - correct answer ✔✔True



Logistic Regression is parametric, but regression trees and KNN are not - correct answer ✔✔True



RSE info - correct answer ✔✔Considered a measure of the lack of fit of the model to the data, we want it
to be small, it's measured in units of y, so it's not always clear what constitutes a good RSE



R-squared statistic - correct answer ✔✔Provides an alternative measure of fit, takes form of a
proportion, proportion of variance explained, always takes on values between 0 and 1, independent of
scale of y

,R squared = - correct answer ✔✔SSR/TSS



TSS measures - correct answer ✔✔The total variance in the response Y, the amount of variability
inherent in the response before regression is performed



RSS measures - correct answer ✔✔The amount of variability that is left unexplained after performing the
regression



R squared measures - correct answer ✔✔The proportion of variability in Y that can be explained by using
X, we want it to be close to 1



Residuals (e1, e2,..) must sum to zero - correct answer ✔✔True



F stat= - correct answer ✔✔T stat squared



To test relationship between response and predictors, we check if the betas equal zero by - correct
answer ✔✔Computing F stat=((ssr/p)/(rss/n-p-1))



When there is no relationship between response and predictors, we expect F-stat to be - correct answer
✔✔Close to 1



If there is a relationship between response and predictors, we expect F stat to be - correct answer
✔✔Greater than 1, and the alternative hypothesis to be true



How large does the F stat need to be before we reject H0? - correct answer ✔✔It depends on n and p;
when n is large, an F stat that is just a little larger than 1 might still provide evidence against H0; a larger
F stat is needed to reject H0 if n is small



When does F stat work? - correct answer ✔✔When p is relatively small, and small compared to n; if p is
greater than n, then there are more betas to estimate than observations to estimate from, in this case
we cannot use least squares to build model, so F stat cannot be used

, R squared in MLR - correct answer ✔✔The square of the correlation between the response and the
fitted linear model; an r squared close to 1 indicates that the model explains a large portion of the
variance in the response variable



Prediction intervals are always wider than confidence intervals because it incorporates irreducible error
and reducible error - correct answer ✔✔True



The least squares line always passes through (xbar, ybar) - correct answer ✔✔True



Additive assumption - correct answer ✔✔The effect of changes in a predictor Xj on the response Y is
independent of the values of the other predictors



Linear Assumption - correct answer ✔✔The change in the response Y due to a one unit change in Xj is
constant regardless of the value of Xj



It is clear the true relationship isn't additive if, - correct answer ✔✔The p value for interaction term is
low, there is strong evidence for the alternative hypothesis



Hierarchical Principle - correct answer ✔✔If we include a interaction in a model, we should also include
the main effects, even if the p values associated with their coefficients are not significant



Problems that may occur when fitting a linear regression model - correct answer ✔✔Non linearity of
data

Correlation of error terms

Non constant variance of error terms

Outliers

High leverage points

Collinearity



Heteroscedasticity - correct answer ✔✔Presence of funnel shape in residual plot, variance of error terms
may increase with the value of the response, a solution would be to transform the response y using a
concave function

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