How would the model and answer in the example problem change if felicia lives $$ \frac{7}{10} $$ mile from the soccer field?

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To provide a detailed solution, I need to first understand the original problem involving Felicia and the soccer field. However, since the original problem is not provided, I will assume a general scenario where Felicia's distance from the soccer field affects her travel time or some related calculation.

### Known Conditions
1. Felicia lives $$ \frac{7}{10} $$ mile from the soccer field.
2. We need to determine how this distance affects the model and answer.

### Assumptions
Let's assume the original problem involved calculating the time it takes for Felicia to walk to the soccer field at a certain speed. For example, if she walks at a speed of $$ 3 $$ miles per hour, we can calculate the time it takes her to reach the soccer field.

### Step-by-Step Solution
1. **Identify the speed**: Assume Felicia walks at a speed of $$ 3 $$ miles per hour.
2. **Calculate the time**: The formula to calculate time is given by:
   $$
   t = \frac{d}{s}
   $$
   where $$ t $$ is time, $$ d $$ is distance, and $$ s $$ is speed.

3. **Substitute the values**:
   - Distance $$ d = \frac{7}{10} $$ miles
   - Speed $$ s = 3 $$ miles per hour

Thus, we can calculate the time $$ t $$:
   $$
   t = \frac{\frac{7}{10}}{3}
   $$

4. **Perform the calculation**:
   $$
   t = \frac{7}{10} \times \frac{1}{3} = \frac{7}{30} \text{ hours}
   $$

5. **Convert time to minutes**: Since $$ 1 $$ hour = $$ 60 $$ minutes,
   $$
   t = \frac{7}{30} \times 60 = 14 \text{ minutes}
   $$

### Conclusion
If Felicia lives $$ \frac{7}{10} $$ mile from the soccer field and walks at a speed of $$ 3 $$ miles per hour, it would take her $$ 14 $$ minutes to reach the soccer field.

If you have a specific original problem or different conditions, please provide those details for a more tailored response.
Felicia lives $$ \frac{7}{10} $$ mile from the soccer field. If she walks at 3 miles per hour, it takes her 14 minutes to reach the field.

How would the model and answer in the example problem change if felicia lives \( \frac{7}{10} \) mile from the soccer field?

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