How would the model and answer in the example
problem change if felicia lives mile from the soccer
field?

Question

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

UpStudy AI · Accepted Answer

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 mile from the soccer
field?

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Answer

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How would the model and answer in the example problem change if felicia lives mile from the soccer field?

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How would the model and answer in the example
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