Hey Morgan,
In calculus, you will eventually learn more precise ways of drawing graphs like this, but I don't want to overcomplicate this for Algebra 2. Here's what I would do:
A) Just plug in x = 0 through x = 10 to find s(x) at each point. To sketch this, use your max and min values to create an appropriate scale so all your points will fit. Then, just plot each point and connect the dots with curved lines. The problem says that s(x) is the difference in sales. So that means that the sales are equal whenever s(x) = 0.
B) What a strange question. Assuming the shape of a graph based on a couple data points is never appropriate, especially when there is no physical law at play. There are many kinds of graphs that can pass through a small number of points. As a way to prove this, I suppose you could sketch some non-cubic functions that cross the x-axis 3 times between 0 and 10. Many trig functions can do this, as can 4th-order equations, 5th-order equations, etc.
Hope this helps,
Chris