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erineel923Lv1
6 Nov 2019
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A scientist obtains the m data points (t1, y1), (tm, ym) r2 The method of least squares gives a "line of best fit" y = ct + d to this data set. Show that the normal equation AT = AT " takes the form Use Part (a) to show that the line of best fit must pass through the center of mass (t-,y-), where Show transcribed image text A scientist obtains the m data points (t1, y1), (tm, ym) r2 The method of least squares gives a "line of best fit" y = ct + d to this data set. Show that the normal equation AT = AT " takes the form Use Part (a) to show that the line of best fit must pass through the center of mass (t-,y-), where
please help
A scientist obtains the m data points (t1, y1), (tm, ym) r2 The method of least squares gives a "line of best fit" y = ct + d to this data set. Show that the normal equation AT = AT " takes the form Use Part (a) to show that the line of best fit must pass through the center of mass (t-,y-), where
Show transcribed image text A scientist obtains the m data points (t1, y1), (tm, ym) r2 The method of least squares gives a "line of best fit" y = ct + d to this data set. Show that the normal equation AT = AT " takes the form Use Part (a) to show that the line of best fit must pass through the center of mass (t-,y-), where 1
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Lelia LubowitzLv2
11 Apr 2019