Line of Best Fit Notes - Part 1 State whether the data have a positive correlation, a negative correlation, or no correlation. 1. i"1 rl |-t~t 1 i-4 \ i \~4 i i \ ?• -j *•••• '-4-4 ! i I I I : < i i f H! ! | ) | •••> H" 4 i i i i i-i-i > ±i:i:i:l:J:] 4-4-4- 2. A 1441 i i i \ ft! \ i '"! r T"'~ T T * 4 i W )-• i 3. / \) | 4 m ; f | . i ] 4 4 x —~7/ 7i | t 1 > M* ^OlCtfT^^ Make a scatter plot of the data. Use the horizontal axis to represent time. Then, state whether the data have a positive correlation, a negative correlation, or no correlation. Draw a line of best fit. Pick two points on the line and write an equation of the line, in slope-intercept form. 4. Year Population (in millions) 1965 9.4 (0,1.^ 1970 11.0 (*> ll^ 1975 13.9 1980 17.0 19.4 1985 1990 21.3 (z 23.0 1995 2000 25.6 =. /. art b -o.fx+W* X-o COM • ipo^/os i i ' } 5. Hours of 3 Practice Placement 45 4 5 7 8 9 10 11 12 34 30 20 15 17 10 9 3 mow) ' - : ' of ft/ten <£ «S9 = b
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