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3rd Year Stats Exam

Jessica Whittick 80 questions

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Questions in this quiz (80)

  1. 1What is the purpose of performing a linear regression analysis?
    1. ATo identify potential outliers in the data
    2. BTo fit the data to a model that defines y as a function or 2 or more variables
    3. CTo determine the dependence of a dependent variable on a predictor/independent variable
    4. DTo perform multiple comparisons whilst controlling overall type 1 error rate
    5. ETo derive robust confidence intervals
  2. 2Which axis does the dependent variable go on?
    1. Ay
    2. Bx
  3. 3What does the mean of the x and y values give you in a linear regression analysis?
    1. AThe size of the force which the points exert on the line of best fit
    2. BThe leverage of those data points
    3. CThe fit and slope of the model
    4. DThe centre of gravity and pivot point of the data
  4. 4What does the R-squared value represent?
    1. AHow well the model fits the data (0 - 1)
    2. BThe slope coefficient
    3. CThe distribution of the residuals
    4. DThe level of multicolinearity in the model
  5. 5What does an R-squared value of 0.068 and a slope coefficient (b1) value of 0.12 mean?
    1. AThe model can explain 68% of the data and for every unit of independent variable, the dependent variable goes up 12 units
    2. BThe fit of the model to the data is 0.12% and the influence that the data points have on the model is 0.68%
    3. CThe data points have an influence of 68% on the model and 12% on the outcome
    4. DThe model can explain 6.8% of the data and for every unit of independent variable, the dependent variable goes up 0.12 units
  6. 6In order to identify potential outliers:
    1. AStandardised residual >2 is worth checking, if more than 5% of the residuals >2 may indicate model is a poor fit
    2. BStandardised residual >3 is worth checking, if more than 5% of the residuals >2 may indicate that the model is a poor fit
    3. CStandardised residual >2.5 is worth checking, if more than 5% of the residuals >2 may indicate that the model is a poor fit
    4. DStandardised residual >3 is worth checking, if more than 10% of the residuals >2 may indicate that the model is a poor fit
  7. 7What does Cook's distance tell us when performing model diagnostics to see if the regression model is stable or biased by a few cases?
    1. Ainfluence of data point on predicted values (0 = no influence, 1 = complete influence)
    2. Bstandardised measures of how much each element of the model would change if data point was removed (values >1 = substantial influence)
    3. Chow susceptible the mean is to being biased by the outliers present in the data
    4. Dmeasure of overall influence of each individual data point on the overall model (>1 = concern)
  8. 8What does the Leverage value tell us when performing model diagnostics to see if the regression model is stable or biased by a few cases?
    1. Ainfluence of data point on predicted values (0 = no influence, 1 = complete influence)
    2. Bstandardised measures of how much each element of the model would change if data point was removed (values > 1 = substantial influence)
    3. Cmeasure of overall influence of each individual data point on the overall model (> 1 = concern)
    4. Dprecisely how large the standardised residuals are
  9. 9With regard to model diagnostics, what do the DFFit and DFBeta values tell us about the data model?
    1. Athey are standardised measures of how much each element of the model would change if that data point was removed (values > 1 = substantial influence)
    2. Bthey indicate the influence of that data point on predicted values (0 = no influence, 1 = complete influence)
    3. Cwhether or not the standardised residuals are worth checking and if they indicate that the model is a poor fit
    4. Dthey summarise the equation: 2(k+1)/n where k = number of predictors and n = number of data points
  10. 10With regard to the model diagnostic called the Leverage value, what defines whether or not the data point is worth investigating?
    1. Aif >2(k+1)/n where k = number of predictors (2 for simple linear regression) and n = number of data points
    2. Bif >2(k+1)/n where k = number of predictors (1 for simple linear regression) and n = number of data points
    3. Cif >2(K+1)/n where k = number of data points and n = number of predictors (1 for simple linear regression)
    4. Dif >n(k+1)/2 where k = number of predictors (1 for simple linear regression) and n = number of data points
    5. Eif >2(n+1)/k where k = number of predictors (1 for simple linear regression) and n = number of data points

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Description
University Statistics Quiz on 3rd Year Stats Exam, created by Jessica Whittick on 04/01/2017.
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