Jill leaves her house and goes to pick up a friend from the airport, drops the friend at City Hall. What is the shortest distance Jill travels? A. 16 miles B. 25 miles C. 48 miles D. 54 miles the distance is 60 cm to the airport and 27 from the airport to city hall

To solve this problem, let's summarize the information:

- Jill travels from her house to the airport, which is 60 miles.
- She then travels from the airport to City Hall, which is 27 miles.

Now, we need to find the shortest distance Jill travels. Since Jill's route consists of two segments (house to airport, airport to City Hall), the total distance traveled is the sum of these two distances:

\[
\text{Total Distance} = 60 \, \text{miles} + 27 \, \text{miles} = 87 \, \text{miles}
\]

The given options (16, 25, 48, 54 miles) do not match the total calculated distance of 87 miles, so there seems to be a misunderstanding in interpreting the distances. 

Could you verify if there's additional information or corrections in the problem statement (such as the option list or measurement units)? I'd be happy to help clarify further.

Would you like a more detailed breakdown, or have any questions about this?

### Relative questions:
1. How can we calculate the shortest distance when only part of a journey is known?
2. Can a straight-line (direct) distance be calculated here with more data?
3. How would the problem change if the total round trip was asked for?
4. What impact does choosing the wrong measurement units have on real-world problem solving?
5. How can the Pythagorean theorem help in solving path-related distance problems?

**Tip:** Always double-check if distances are given in consistent units, such as miles or kilometers, and convert if necessary.

Jill leaves her house and goes to pick up a friend from the airport, drops the friend at City Hall. What is the shortest distance Jill travels? A. 16 miles B. 25 miles C. 48 miles D. 54 miles the distance is 60 cm to the airport and 27 from the airport to City Hall

Learn how to calculate the total distance for a journey consisting of two parts: from a house to the airport and from the airport to City Hall. This problem involves basic distance calculation and unit conversion. Suitable for Grades 5-7 students.

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