10. REGRESSION Flashcards

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1
Q
  1. What is Linear Regression?
A
  • this is another statistical technique
  • it is used for assessing the association between 2
    numeric variables
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2
Q
  1. What does Linear Regression Assess?
A
  • it assesses the extent to which an increase in one
    variable is associated with an increase in the other
    variable
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3
Q
  1. What does Linear Regression go hand in hand with?
A
  • it goes hand in hand with correlation
  • the 2 techniques complement each other
  • they help to give a complete picture of the association
    between 2 numeric variables
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4
Q
  1. How does Linear Regression Operate?
A
  • it operates by fitting a line-of-best-fit in a scatter plot
  • it does this using the least-squares method
  • you would use the line that best describe the data
  • this is the line that runs through the most point dots
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5
Q
  1. What does “Best Fit” mean?
A
  • this is when the overall difference between the actual
    (observed) Y values
    AND the predicted Y values is at a minimum
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6
Q
  1. Does this diagram of the Line of Best Fit make sense?
A
  • yes
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7
Q
  1. What is the Line of Best Fit formula for any given association between 2 numeric variables?
A
  • Y’ = a + bX
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8
Q
  1. What does the Y’ stand for?
A
  • this is the predicted value of Y
  • this value is predicted by X
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9
Q
  1. What does the b stand for?
A
  • this is known as Beta
  • this is the slope of the line
  • it represents the Regression Coefficient
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10
Q
  1. What does the a stand for?
A
  • this is known as Alpha
  • this is the Y-Intercept
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11
Q
  1. What is the Regression Coefficient?
A
  • this represents the estimated change in the Y variable
    for each 1 unit increase in the X variable
  • the change in the Y variable can be an increase or a
    decrease
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12
Q
  1. Does this example of the Regression Coefficient make sense?
A
  • yes
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13
Q
  1. What can be interpreted from this graph?
A
  • the Y-Intercept is at 0.30
  • the Regression Coefficient is -0.22
  • this means that the Y value will decrease by 0.22 units
    for every 1 unit increase in the X value
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14
Q
  1. What is the necessary question to ask ourselves when it comes to the Correlation Coefficient?
A
  • how strong is the association
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15
Q
  1. What is the necessary question to ask ourselves when it comes to the Regression Coefficient?
A
  • how much does a change in X predict a change in Y
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