Make a Conditional Travel-Time Estimate
Use a supplied rate while stating the limits of a model.
Supplied materials
- Original fictional route model: a marked route is 1,200 m long. Model traveler moves at a constant 60 m per minute, with no waiting or pauses. A gate delay can be added only when supplied. This is arithmetic practice, not guidance for a real journey.
Learn the idea
A rate links a distance to a time. At 60 meters each minute, dividing route meters by meters per minute gives minutes. Use the route distance, not a different straight-line separation, when estimating travel along that route. Write the assumptions beside the calculation so another reader knows what the number represents.
A constant-rate model deliberately simplifies movement. People may travel at different rates, take breaks, or encounter delays. The model estimate is therefore a conditional result rather than a promise. If a waiting time is supplied, add it separately instead of pretending the traveler moves during the wait or silently changing the speed.
- Write 1,200 m and 60 m/min with units.
- Divide 1,200 by 60 for moving time.
- State the no-waiting and constant-rate assumptions.
- Add a separately supplied 5-minute gate delay and describe the new model total.
See the method in action
“1,200 m ÷ 60 m/min = 20 minutes moving time. With a 5-minute gate wait, the model total is 25 minutes. Both numbers assume the entire route is traveled at the supplied rate without other pauses.”
Check your reasoning
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See the answer and explanation
25 minutes.
The model moving time is 20 minutes and the additional wait is 5, giving 25 minutes.
Take it further
Changed rate: 40 m/min with the same 1,200 m route and 5-minute wait. Model reasoning: “Moving time becomes 1,200 ÷ 40 = 30 minutes; total is 35. A lower distance-per-minute rate takes more time for the same route.”
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