To calculate the percent of change from 2007 to 2013, you typically use the formula:
\[ \text{Percent of Change} = \left( \frac{\text{New Value} - \text{Old Value}}{\text{Old Value}} \right) \times 100 \]
If the percent of change from 2007 to 2013 is given as approximately 16.94%, we can use that to predict the population in 2019.
To predict the population in 2019, we can apply the same percent increase (16.94%) assuming the population continues to grow at the same rate.
Assuming the population in 2013 (let's call it \( P_{2013} \)) can be represented as:
\[ P_{2013} = P_{2007} \times (1 + 0.1694) \]
The population for 2019 can similarly be predicted, assuming another 16.94% increase:
\[ P_{2019} = P_{2013} \times (1 + 0.1694) = P_{2007} \times (1 + 0.1694)^2 \]
Now, let’s denote \( P_{2007} \) as the initial population in 2007. This gives:
\[ P_{2019} = P_{2007} \times (1.1694)^2 \]
Calculating \( (1.1694)^2 \):
\[ (1.1694)^2 \approx 1.37267 \]
Therefore, the predicted population in 2019 would be:
\[ P_{2019} \approx P_{2007} \times 1.37267 \]
To finalize the prediction, you need the population of a specific year (2007) to calculate \( P_{2019} \). If you provide that value, I can help complete the calculation for predicting the population in 2019.