Answer:
(See explanation below for further details)
Explanation:
A. What details can you determine about the dive from the coordinates of the point (5, -8)?
First component corresponds to time and second component to depth with respect to sea level. The diver is 8 feet below sea level at 5 seconds.
B. What is the average speed of the diver in the water? How can you tell from the graph?
The average speed of the diver (
), measured in feet per second, can be calculated by the following expression:

Where:
,
- Initial and final depth of diver, measured in feet.
,
- Initial and final instant, measured in seconds.
There are three different average speeds: (i) Descent (
to
), (ii) Ascent (
to
), (iii) Descent + Ascent (
to
)
(i) Descent (
to
)
and



(ii) Ascent (
to
)
and



(iii) Descent + Ascent (
to
)
and



C. Which point on the graph shows the starting location of the diver?
The initial location is when
, which corresponds to the intercept of the line on y-axis.