The accompnaying data were read from a graph that appeared in a recent study. The independent variable is SO2 deposition rate (mg/m2/day) and the dependent variable is steel weight loss (g/m2).
x | 14 | 18 | 40 | 43 | 45 | 112 |
y | 280 | 350 | 470 | 500 | 560 | 1200 |
Calculate the residual for when SO2 deposition rate is 40 mg/m2/day.
X | Y | X * Y | X2 | Ŷ | Residual = ( Y - Ŷ ) | |
14 | 280 | 3920 | 196 | 268.2375685 | 11.76243153 | |
18 | 350 | 6300 | 324 | 305.4838363 | 44.51616368 | |
40 | 470 | 18800 | 1600 | 510.3383095 | -40.3383095 | |
43 | 500 | 21500 | 1849 | 538.2730104 | -38.2730104 | |
45 | 560 | 25200 | 2025 | 556.8961443 | 3.103855655 | |
112 | 1200 | 134400 | 12544 | 1180.771131 | 19.22886908 | |
Total | 272 | 3360 | 210120 | 18538 | 3360 | 3.41061E-13 |
Equation of regression line is Ŷ = a + bX
b = ( n Σ(XY) - (ΣX* ΣY) ) / ( n Σ X2 - (ΣX)2
)
b = ( 6 * 210120 - 272 * 3360 ) / ( 6 * 18538 - ( 272
)2)
b = 9.3116
a =( ΣY - ( b * ΣX ) ) / n
a =( 3360 - ( 9.3116 * 272 ) ) / 6
a = 137.8756
Equation of regression line becomes Ŷ = 137.8756 + 9.3116
X
Residual for X = 40 is -40.3383095.
The accompnaying data were read from a graph that appeared in a recent study. The independent...
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