Download $H{W}_3$ and generate a simple linear regression solution such that Reading predicts Freshman GPA.

What is the Sum of Squares due to Error $($keep two decimal places$)?$

es$/224072/$take

$\backslash$table$[[$Reading$,$Math,Freshman GPA$],[550,660,2\mathrm{.}36],[530,530,2\mathrm{.}11],[660,640,2\mathrm{.}93],[610,680,2\mathrm{.}98],[700,610,3\mathrm{.}31],[560,460,2\mathrm{.}11],[580,520,2\mathrm{.}11],[600,650,3\mathrm{.}25],[590,570,2\mathrm{.}22],[640,600,3\mathrm{.}51],[480,520,2\mathrm{.}11],[690,600,2\mathrm{.}49],[570,750,2\mathrm{.}83],[740,680,3\mathrm{.}68],[530,560,2\mathrm{.}11],[590,700,2\mathrm{.}96],[700,660,3\mathrm{.}31],[480,570,2\mathrm{.}11],[510,730,2\mathrm{.}83],[520,510,2\mathrm{.}11],[790,640,3\mathrm{.}45],[560,720,2\mathrm{.}39],[530,580,2\mathrm{.}11],[620,740,4\mathrm{.}00],[500,680,2\mathrm{.}45],[610,790,3\mathrm{.}41],[730,750,4\mathrm{.}00],[610,590,2\mathrm{.}41],[550,520,2\mathrm{.}19],[700,500,2\mathrm{.}31],[730,740,3\mathrm{.}96],[540,780,3\mathrm{.}22],[480,550,2\mathrm{.}11],[730,510,2\mathrm{.}11],[730,480,2\mathrm{.}31],[480,780,2\mathrm{.}76],[710,790,3\mathrm{.}79],[740,610,3\mathrm{.}19],[800,630,4\mathrm{.}00],[690,760,4\mathrm{.}00],[670,660,3\mathrm{.}53],[690,740,4\mathrm{.}00],[590,490,2\mathrm{.}11],[610,520,2\mathrm{.}51],[730,550,2\mathrm{.}63],[550,690,2\mathrm{.}76],[560,620,2\mathrm{.}11],[720,600,3\mathrm{.}25],[590,690,2\mathrm{.}93],[700,720,3\mathrm{.}26],[540,610,2\mathrm{.}11],[800,770,4\mathrm{.}00],[580,780,4\mathrm{.}00],[530,790,3\mathrm{.}92],[560,640,2\mathrm{.}14],[90,2\mathrm{.}15,]]$

$224072/$take

$224072/$take