Chapter 14: Correlation and Linear Regression

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18 Terms

1
-1-
.. FDR_L
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2
-l/, {/ e_o-
c_is ,__'/ (55> ") (55y) _ -1 '.
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3
__ ss > < 0-'
to
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4
-
/ e, s'c_n"l -
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5
OthC
.. sc.." S _ O,/
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6
O/ Jł-ŁC
Łc
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7
, / L
I.£ and O -'= __straw
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8
-
0LVL_C.. OMC. '
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9
L b_ox__'/ c Ł e c.__/,.. J.n/ c./ -.. _ 13_0c_, 13 2 x 2, o. FŁo, HL _., Ł -+
- > <
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10
categorical variable
has separate, indivisible categories; no values can exist between 2 neighboring categories
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11
continuous variable
have an infinite number of possible values between any 2 observed values
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12
correlation coefficient
measures and describes the relationship b/w 2 continuous variables
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13
characteristics of the correlation coefficient
direction (negative or positive), strength/consistency (varies from -1 to 1), form (linear is most common)
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14
pearson correlation
measures the degree and the direction of the linear relationship b/w 2 variables
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15
Sum of Products (SP)
measures amount of covariability b/w 2 variables
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steps to compute pearson correlation
1. compute SP; 2. compute SSx and SSy
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simple linear regression
uses data to draw a best fit line - creates a corresponding equation for prediction; only uses 2 measured variables (predictor variable = x and outcome variable = y)
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multiple regression
adds more predictors to regression equation; see which predictor variable is the best (explains the most variance in the outcome variable); helps with the third variable problem
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