Math Problem Statement
find only a
Solution
To solve part (a), we calculate Dave's average speed on his outward journey. Here's how:
From the graph:
- Outward journey starts at 2:00 PM and ends at 3:00 PM (1 hour).
- Distance traveled = 30 km.
Average speed = Total distance / Total time
=
= 30 km/h.
Do you want me to delve into parts (b) and (c) or expand further on this?
Here are 5 related questions for practice:
- How would the average speed change if Dave took 2 hours for the outward journey?
- What is the formula for calculating average speed over a round trip?
- How does stopping time affect the calculation of overall average speed?
- How can you determine the total distance traveled from such graphs?
- How does slope represent speed on distance-time graphs?
Tip: In a distance-time graph, a steeper slope indicates a higher speed.
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Math Problem Analysis
Mathematical Concepts
Average Speed
Distance-Time Graphs
Speed-Time Relationship
Formulas
Average Speed = Total Distance / Total Time
Time = Distance / Speed
Theorems
Concept of Linear Graph Interpretation in Distance-Time Graphs
Suitable Grade Level
Grades 6-8
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