Answer :
To determine how many 45-year-olds in Apexville are not expected to be alive in a year, we can break down the problem step-by-step:
1. Understand the Data: From the table, we are given that the number of expected deaths within 1 year for 45-year-olds is 315 out of every 100,000 individuals.
2. Know the Total Population: We are provided that there are 260,000 45-year-olds currently living in Apexville.
3. Calculate Expected Deaths: We need to find out how many of these 260,000 individuals are expected to die within the year. This can be calculated using the proportion given for expected deaths:
- We have 315 expected deaths per 100,000 people.
- First, convert the rate to apply it to 260,000 individuals: [tex]\((315/100,000) \times 260,000\)[/tex].
4. Compute the Result:
- Perform the calculation: [tex]\((315/100,000) \times 260,000 = 819\)[/tex].
- This means, out of the 260,000 current 45-year-olds, about 819 individuals are not expected to be alive in a year.
Therefore, approximately 819 45-year-olds in Apexville are not expected to be alive after one year.
1. Understand the Data: From the table, we are given that the number of expected deaths within 1 year for 45-year-olds is 315 out of every 100,000 individuals.
2. Know the Total Population: We are provided that there are 260,000 45-year-olds currently living in Apexville.
3. Calculate Expected Deaths: We need to find out how many of these 260,000 individuals are expected to die within the year. This can be calculated using the proportion given for expected deaths:
- We have 315 expected deaths per 100,000 people.
- First, convert the rate to apply it to 260,000 individuals: [tex]\((315/100,000) \times 260,000\)[/tex].
4. Compute the Result:
- Perform the calculation: [tex]\((315/100,000) \times 260,000 = 819\)[/tex].
- This means, out of the 260,000 current 45-year-olds, about 819 individuals are not expected to be alive in a year.
Therefore, approximately 819 45-year-olds in Apexville are not expected to be alive after one year.
