Let's break down the problem described in the image:

• At 6 a.m., the temperature was 60°F.
• For the next 5 hours, the temperature increased by 1°F per hour. So by 11 a.m., the temperature would be: $60 + 5 = 65^\circ \text{F}$
• For the following 2 hours, the temperature rose 4°F per hour. So by 1 p.m., the temperature would be: $65 + (4 \times 2) = 73^\circ \text{F}$
• The temperature remained steady at 73°F until 6 p.m..
• After 6 p.m., the temperature started dropping by 1°F per hour for the next 6 hours, reaching midnight. Therefore, by midnight, the temperature would be: $73 - 6 = 67^\circ \text{F}$

This temperature data can be plotted against the time of day, using 6 a.m. as the starting point and midnight as the ending point.

Step-by-step:

1. 6 a.m.: Starting at 60°F.
2. 6 a.m. to 11 a.m.: Temperature increases by 1°F each hour, reaching 65°F at 11 a.m.
3. 11 a.m. to 1 p.m.: Temperature increases by 4°F each hour, reaching 73°F at 1 p.m.
4. 1 p.m. to 6 p.m.: Temperature stays constant at 73°F.
5. 6 p.m. to midnight: Temperature drops by 1°F each hour, reaching 67°F at midnight.

Would you like me to help you plot this graph step-by-step, or is there something specific you'd like assistance with?

Here are 5 relative questions:

1. What would the temperature be at 3 p.m. given the data?
2. How much total did the temperature increase between 6 a.m. and 1 p.m.?
3. At what time did the temperature stop rising?
4. How many hours did the temperature remain constant throughout the day?
5. How would the temperature graph differ if the cooling period began at 4 p.m. instead of 6 p.m.?

Tip: When plotting graphs, always label the axes carefully and mark the points where changes in the rate of increase or decrease occur.