Which of the Following Is Not One of the Assumptions

Which of the following is not one of the assumptions of regression?

A) There is a population regression line
B) The response variable is not normally distributed
C) The response variable is normally distributed
D) The errors are probabilistically independent
The manager of a commuter rail transportation system was recently asked by his governing board to predict the demand for rides in the large city served by the transportation network.The system manager has collected data on variables thought to be related to the number of weekly riders on the city's rail system.The table shown below contains these data.
$\begin{array}{cccccc}\text { Year } & \text { Weekly Riders } & \text { Price perRide } & \text { Population } & \text { Income } & \text { Parking Rate } \\1 & 1200 & \$ 0.15 & 1800 & \$ 2,900 & \$ 0.50 \\2 & 1190 & \$ 0.15 & 1790 & \$ 3,100 & \$ 0.50 \\3 & 1195 & \$ 0.15 & 1780 & \$ 3,200 & \$ 0.60 \\4 & 1100 & \$ 0.25 & 1778 & \$ 3,250 & \$ 0.60 \\5 & 1105 & \$ 0.25 & 1750 & \$ 3,275 & \$ 0.60 \\6 & 1115 & \$ 0.25 & 1740 & \$ 3,290 & \$ 0.70 \\7 & 1130 & \$ 0.25 & 1725 & \$ 4,100 & \$ 0.75 \\8 & 1095 & \$ 0.30 & 1725 & \$ 4,300 & \$ 0.75 \\9 & 1090 & \$ 0.30 & 1720 & \$ 4,400 & \$ 0.75 \\10 & 1087 & \$ 0.30 & 1705 & \$ 4,600 & \$ 0.80\\11 & 1080 & \$ 0.30 & 1710 & \$ 4,815 & \$ 0.80 \\12 & 1020 & \$ 0.40 & 1700 & \$ 5,285 & \$ 0.80 \\13 & 1010 & \$ 0.40 & 1695 & \$ 5,665 & \$ 0.85 \\14 & 1010 & \$ 0.40 & 1695 & \$ 5,800 & \$ 1.00 \\15 & 1005 & \$ 0.40 & 1690 & \$ 5,900 & \$ 1.05 \\16 & 995 & \$ 0.40 & 1630 & \$ 5,915 & \$ 1.05 \\17 & 930 & \$ 0.75 & 1640 & \$ 6,325 & \$ 1.05 \\18 & 915 & \$ 0.75 & 1635 & \$ 6,500 & \$ 1.10 \\19 & 920 & \$ 0.75 & 1630 & \$ 6,612 & \$ 1.25 \\20 & 940 & \$ 0.75 & 1620 & \$ 6,883 & \$ 1.30\\21 & 950 & \$ 0.75 & 1615 & \$ 7,005 & \$ 1.50 \\22 & 910 & \$ 1.00 & 1605 & \$ 7,234 & \$ 1.55 \\23 & 930 & \$ 1.00 & 1590 & \$ 7,500 & \$ 1.65 \\24 & 933 & \$ 1.00 & 1595 & \$ 7,600 & \$ 1.75 \\25 & 940 & \$ 1.00 & 1590 & \$ 7,800 & \$ 1.75 \\26 & 948 & \$ 1.00 & 1600 & \$ 8,000 & \$ 1.90 \\27 & 955 & \$ 1,00 & 1610 & \$ 8,100 & \$ 2.00\\\end{array}$
The variables "weekly riders" and "population" are measured in thousands,and the variables "price per ride","income",and "parking rate" are measured in dollars.