Key Concept: Birth Rate, Population Growth
c) 329,000
[Solution Description]
First, calculate the number of births per year using the birth rate formula:
$\text{Births per Year} = \left( \frac{\text{Birth Rate}}{1,000} \right) \times \text{Population Growth}$
Since the population increases, we need to consider the average population over the 10 years:
$\text{Average Population} = \frac{2.2 + 2.5}{2} = 2.35 \text{ million}$
Now, calculate the number of births per year:
$\text{Births per Year} = \left( \frac{14}{1,000} \right) \times 2,350,000$
Simplifying:
$0.014 \times 2,350,000 = 32,900$
Multiply by 10 years to get the total number of births:
$32,900 \times 10 = 329,000$
Therefore, the total number of births expected over the next 10 years is 329,000.
Your Answer is correct.
c) 329,000
[Solution Description]
First, calculate the number of births per year using the birth rate formula:
$\text{Births per Year} = \left( \frac{\text{Birth Rate}}{1,000} \right) \times \text{Population Growth}$
Since the population increases, we need to consider the average population over the 10 years:
$\text{Average Population} = \frac{2.2 + 2.5}{2} = 2.35 \text{ million}$
Now, calculate the number of births per year:
$\text{Births per Year} = \left( \frac{14}{1,000} \right) \times 2,350,000$
Simplifying:
$0.014 \times 2,350,000 = 32,900$
Multiply by 10 years to get the total number of births:
$32,900 \times 10 = 329,000$
Therefore, the total number of births expected over the next 10 years is 329,000.