Looking for ETC2420 - ETC5242 - Statistical thinking - S2 2026 test answers and solutions? Browse our comprehensive collection of verified answers for ETC2420 - ETC5242 - Statistical thinking - S2 2026 at learning.monash.edu.
Get instant access to accurate answers and detailed explanations for your course questions. Our community-driven platform helps students succeed!
Which statement correctly uses the 95% confidence interval for the parking coefficient from Output 4.1, (0.0758, 0.2046)?
In Output 4.2, all rhat values are below 1.01, but ess_bulk for sigma is about 600, much lower than for the coefficients. What is the best conclusion?
Output 4.1 reports sigma = 0.159 for Model 1. What does this indicate?
The platform wants to predict the weekly rent of a new apartment that is 8 km from the CBD and has parking, using Model 1 from Output 4.1. The analyst runs the code below, and reports: “The predicted weekly rent is $6.50, with a 95% prediction interval from $6.18 to $6.82.” Explain what has gone wrong and describe how the code should be changed.
new_apartment <- data.frame(distance_km = 8, parking = 1)
predict(model_1, new_apartment, interval = "prediction")
Output 4.4 Prediction output fit lwr upr
1 6.497950 6.178661 6.817239
Compare Panel A and Panel B of Output 4.3. What does each panel show about the assumptions of the regression model, why does modelling log rent help here, and what would be the consequence of using the dollar-scale model for confidence intervals and prediction intervals?
Which statement is a valid interpretation of the Bayesian 95% credible interval [0.076, 0.204] for the parking coefficient in Output 4.2?
An analyst writes:
“The coefficient for parking is 0.14, so an apartment with parking costs $0.14 more per week. Its p-value is below 0.001, so parking is the strongest driver of rent, much stronger than distance, whose coefficient is only −0.027.”
Critique this conclusion using Output 4.1.
Model 1 is fitted to log rent. How should the estimated coefficient of −0.0271 for distance_km in Output 4.1 be interpreted?
Why was each participant randomly assigned the order in which they used the two layouts?
An analyst writes:
“Analysis 1 gives p = 0.097 and Analysis 2 gives p = 0.0009. The two analyses disagree, so one of them must be wrong. The fairest approach is to average the two p-values, which gives about 0.049, and describe the result as borderline.”
Critique this conclusion using Outputs 2.1 to 2.3.