Exam 12: How Can I Tell If One Variable Can Predict Another Simple Linear Regression

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When drawing the line of best fit, where is the intercept drawn from?

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How would a β1 slope value of + 2.5 be interpreted?

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Imagine a situation where the predictive regression equation is Y = -4 + (5 * X). What is the correct outcome score if X = 3?

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How do you know if your R2 explains a good amount of variability in your dataset?

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How would a β1 slope value of - 6.2 be interpreted?

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In the study on keeping personal items on your desk at work and job satisfaction, as a percentage, how much of the variance in the model is explained?

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To evaluate the effect size of your regression model you calculate f2 and get a value of 0.62. What size effect have you found?

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What does the β1 slope value represent?

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If R2 = .75, as a percentage, how much unexplained variance would there be within the regression model?

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In the study on keeping personal items on your desk at work and job satisfaction, what is the intercept value (β0)?

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What would the R2 be if r = .3?

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Imagine a situation where the predictive regression equation is Y = 10 + (2 * X). For what value of the predictor variable (X) would the correct answer be 20?

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In the study on keeping personal items on your desk at work and job satisfaction, what is the Sum of Products (SP)?

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In the study on keeping personal items on your desk at work and job satisfaction, what is the slope value (β1)?

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In the study on keeping personal items on your desk at work and job satisfaction, what is the Sum of Squares (SSx)?

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