Each year, the US Census Bureau surveys about 3.5 million households with The
American Community Survey (ACS). Data collected from the ACS have been crucial
in government and policy decisions, helping to determine the allocation of
federal and state funds each year. Some of the questions asked on the survey
are about their income, age (in years), and gender. The table below contains
this information for a random sample of 20 respondents to the 2012 ACS. 5
$$\begin{array}{rrrl}
\hline & \text { Income } & \text { Age } & \text { Gender } \\
\hline 1 & 53,000 & 28 & \text { male } \\
2 & 1600 & 18 & \text { female } \\
3 & 70,000 & 54 & \text { male } \\
4 & 12,800 & 22 & \text { male } \\
5 & 1,200 & 18 & \text { female } \\
6 & 30,000 & 34 & \text { male } \\
7 & 4,500 & 21 & \text { male } \\
8 & 20,000 & 28 & \text { female } \\
9 & 25,000 & 29 & \text { female } \\
10 & 42,000 & 33 & \text { male }
\end{array}$$
$$\begin{array}{rrrl}
\hline & \text { Income } & \text { Age } & \text { Gender } \\
\hline 11 & 670 & 34 & \text { female } \\
12 & 29,000 & 55 & \text { female } \\
13 & 44,000 & 33 & \text { female } \\
14 & 48,000 & 41 & \text { male } \\
15 & 30,000 & 47 & \text { female } \\
16 & 60,000 & 30 & \text { male } \\
17 & 108,000 & 61 & \text { male } \\
18 & 5,800 & 50 & \text { female } \\
19 & 50,000 & 24 & \text { female } \\
20 & 11,000 & 19 & \text { male } \\
\hline
\end{array}$$
(a) Create a scatterplot of income vs. age, and describe the relationship
between these two variables.
(b) Now create two scatterplots: one for income vs. age for males and another
for females.
(c) How, if at all, do the relationships between income and age differ for
males and females?