Here is some information from the Galton study on father's and son's heights: Mean height of fathers: 68 inches, SD of heights of fathers: 2.7 inches Mean height of sons: 69 inches, SD of heights of sons: 2.7 inches SST = 8114 Suppose we use regression to estimate the average heights of all sons whose fathers are 73 inches tall. The standard deviation of the random error e is: a = 2.34 inches n= 1078 (the number of father/son pairs in the data set).

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# 3
E
D
Here is some information from the Galton study on father's and son's heights:
80
F3
Mean height of fathers: 68 inches, SD of heights of fathers: 2.7 inches
Mean height of sons: 69 inches, SD of heights of sons: 2.7 inches
SS
8114
Suppose we use regression to estimate the average heights of all sons whose fathers are 73
inches tall. The standard deviation of the random error e is: a = 2.34 inches
n = 1078 (the number of father/son pairs in the data set).
Calculate o
20ŷ, the standard error of ŷ. Round your answer to two decimal places.
O5.4 inches
O2.34 inches
O2.70 inches
O 0.15 inches.
S4
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F6
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7
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F7
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8
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F10
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Transcribed Image Text:# 3 E D Here is some information from the Galton study on father's and son's heights: 80 F3 Mean height of fathers: 68 inches, SD of heights of fathers: 2.7 inches Mean height of sons: 69 inches, SD of heights of sons: 2.7 inches SS 8114 Suppose we use regression to estimate the average heights of all sons whose fathers are 73 inches tall. The standard deviation of the random error e is: a = 2.34 inches n = 1078 (the number of father/son pairs in the data set). Calculate o 20ŷ, the standard error of ŷ. Round your answer to two decimal places. O5.4 inches O2.34 inches O2.70 inches O 0.15 inches. S4 $ F4 R F 30 do L % 5 ܀ F5 T G A 6 e tv MacBook Air ܗ F6 Y H & 7 AA F7 U * 00 8 J DII F8 ( S DD F9 K 0 O O F10 L F
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