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Run a correlation analysis for PRICE by ROOMSERV. (10 points) Is the correlation significant or not? Explain why or why not. (1 point) What is

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  1. Run a correlation analysis for PRICE by ROOMSERV. (10 points)
    1. Is the correlation significant or not? Explain why or why not. (1 point)
    2. What is the correlation? What is its strength (magnitude)? (2 points)
    3. What is the directionality of the correlation? Explain how the variables react to each other (do they travel together or go in opposite directions)? (2 point)
    4. In your own words, write up the results of this correlation analysis in your own words. Be sure to include the test statistic and p-value in your write-up. (5 points)

  1. Run a regression analysis for PRICE (Independent) by FIVESTAR (Dependent). (25 points)
    1. What is the Coefficient of Determination (R2) for the regression? How much of the variation in the Importance Rating for Five-Star Service is explained by Price Importance? (1 point)
    2. List the test statistic, df and p-value. Is the test statistically significant? (5 points)
    3. What is the Y-intercept? (2 points)
    4. What is the regression coefficient? (2 points)
    5. Using Excel, create a model using the linear regression equation provided by the regression analysis. What is the value of the five-star importance rating when price importance is rated 1, 3 or 5? (5 points)
    1. Using Excel, create a graph showing the linear association between the importance of price and five-star service rating. (5 points)
    2. In your own words, write up the results shown in your graph. (5 points)
Correlations [DataSetl] H:\Customer Service and Travel Preferences Survey Data (2).sav Correlations Price Importance Importance of 24-hour room service Price Importance Pearson Correlation 1 .742 <.001 sig. n .742 importance of room service pearson correlation is significant at the level regression variables entered removed model method enter price a. dependent variable: rating b. all requested entered. summary adjusted r square .168 .167 std. error estimate predictors: anova mean f sum squares df residual total coefficients a unstandardized b standardized beta t .109 .465 .030 .410 correlations h: and travel preferences survey data>

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