The following table shows the number of Netflix subscribers at the end of each year.
YearSubscribers (millions)2016. 2017. 2018. 2019.
90. 112. 140. 168.
(a) Find the least-squares regression line for the number of subscribers using the methods taught in this course.
Tip: You may let ?=1x=1 represent the year 2016 if you like.
(b) Use the least-squares regression line to predict the number of Netflix subscribers at the end of 2020.
X | Y | XY | X^2 | Y^2 |
2016 | 90 | 181440 | 4064256 | 8100 |
2017 | 112 | 225904 | 4068289 | 12544 |
2018 | 140 | 282520 | 4072324 | 19600 |
2019 | 168 | 339192 | 4076361 | 28224 |
n | 4 |
sum(XY) | 1029056.00 |
sum(X) | 8070.00 |
sum(Y) | 510.00 |
sum(X^2) | 16281230.00 |
sum(Y^2) | 68468.00 |
b | 26.20 |
a | -52731.00 |
a)
ycap = a+ bx
ycap = -52731 + 26.20x
b)
when x = 2020
ycap = -52731 + 26.20x
ycap = -52731 + 26.20 * 2020
ycap = 193
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