QUESTION IMAGE
Question
identifying a point on a residual plot
for the given table, which point lies on the residual
plot?
(1,26)
(2,18.3)
(3,4.6)
(4,19)
Step1: Recall the definition of residual plot
A residual plot has \(x -\) values as the independent variable \(x\) and \(y -\) values as the residual.
Step2: Check each option
- For the point \((1,26)\): In a residual plot, the \(y -\) value should be the residual. Here, when \(x = 1\), the residual is \(3.8
eq26\).
- For the point \((2,18.3)\): When \(x = 2\), the residual is \(- 5.3
eq18.3\) (since \(18.3\) is the predicted value).
- For the point \((3,4.6)\): When \(x = 3\), the residual is \(4.6\). So the point \((x = 3,y=\text{residual}=4.6)\) lies on the residual plot.
- For the point \((4,19)\): When \(x = 4\), the residual is \(-8.5
eq19\).
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\((3,4.6)\)