A person moves 3.5 meters to the right. Then 4.3 meters to the left and then moves 6.0 meters to the right. what would be a reasonable position to start at answer to one sig fig

To solve this, we need to determine the net displacement of the person based on the given movements.

1. The person first moves **3.5 meters to the right**.
2. Then they move **4.3 meters to the left**.
3. Finally, they move **6.0 meters to the right**.

### Calculating the net displacement:

- **Rightward movements**: \( 3.5 \, \text{meters} + 6.0 \, \text{meters} = 9.5 \, \text{meters} \)
- **Leftward movement**: \( -4.3 \, \text{meters} \)

The net displacement is:
\[
9.5 \, \text{meters} + (-4.3 \, \text{meters}) = 5.2 \, \text{meters}
\]

### Rounding to one significant figure:
To round \( 5.2 \, \text{meters} \) to one significant figure, we round it to \( 5 \, \text{meters} \).

### Final Answer:
The person's final position is approximately **5 meters to the right of their starting position**, to one significant figure.

Would you like further details or have any questions?

Here are five relative questions to deepen your understanding:
1. How do you determine the direction of displacement in physics?
2. What is the difference between distance and displacement?
3. How does significant figure rounding affect precision in measurements?
4. What role do vectors play in problems involving displacement?
5. How can we calculate total displacement when movements are in multiple dimensions?

**Tip:** Always remember to distinguish between distance (total path covered) and displacement (the shortest path between two points).

A person moves 3.5 meters to the right. Then 4.3 meters to the left and then moves 6.0 meters to the right. What would be a reasonable position to start at answer to one sig fig?

This problem involves calculating the net displacement of a person who moves right and left. Learn how to use vector addition to find the final position and round to one significant figure. Suitable for students in Grades 6-8.

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