nen a stone is dropped in a pond, ripples are formed d travel in concentric circles away from where the What is the equation of the least-squares regression line? one was dropped. The relationship between the time nd area of the circles was analyzed and is shown in e computer output. O Area = 2.004 + 0.490 log(Time) O Time = 0.490 + 2.004 log(Area) egression Analysis: log (Area) versus log (Time) redictor Coef SE Coef O log(Area) = 2.004 + 0.490 log(Time) 0.00107 288.235 0.000 Constant Log (Time) s=0.002 0.490 0.00317 633.105 0.000 2.004 O log(Area) = 0.490 + 2.004 log(Time) R-Sq=0.999hR-Sq (adj)=0.999

MATLAB: An Introduction with Applications
6th Edition
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Author:Amos Gilat
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Chapter1: Starting With Matlab
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my leo BD2L P math XL A win time schedule video editor
Paraphrasing Tool . E
e
Twood
English
1
2
3
8.
9-
10
TIME REMAINING
39:18
When a stone is dropped in a pond, ripples are formed
and travel in concentric circles away from where the
stone was dropped. The relationship between the time
What is the equation of the least-squares regression
line?
and area of the circles was analyzed and is shown in
the computer output.
O Area = 2.004 + 0.490 log(Time)
O Time = 0.490 + 2.004 log(Area)
%3D
Regression Analysis: log (Area) versus log (Time)
Predictor
Coef
SE Coef
log(Area)
2.004 + 0.490 log(Time)
0.490
0.00107
288.235
0.000
Constant
0.00317
633.105
0.000
Log (Time)
2.004
O log(Area)
= 0.490 + 2.004 log(Time)
R-Sq=0.999
R-Sq (adj) =0.999
S=0.002
Submit
Next
Save and Exit
Mark this and return
55%
Transcribed Image Text:Google Docs my leo BD2L P math XL A win time schedule video editor Paraphrasing Tool . E e Twood English 1 2 3 8. 9- 10 TIME REMAINING 39:18 When a stone is dropped in a pond, ripples are formed and travel in concentric circles away from where the stone was dropped. The relationship between the time What is the equation of the least-squares regression line? and area of the circles was analyzed and is shown in the computer output. O Area = 2.004 + 0.490 log(Time) O Time = 0.490 + 2.004 log(Area) %3D Regression Analysis: log (Area) versus log (Time) Predictor Coef SE Coef log(Area) 2.004 + 0.490 log(Time) 0.490 0.00107 288.235 0.000 Constant 0.00317 633.105 0.000 Log (Time) 2.004 O log(Area) = 0.490 + 2.004 log(Time) R-Sq=0.999 R-Sq (adj) =0.999 S=0.002 Submit Next Save and Exit Mark this and return 55%
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