Join the growing community of curious minds on IDNLearn.com and get the answers you need. Ask your questions and get detailed, reliable answers from our community of experienced experts.
Sagot :
To solve for [tex]\( P(\text{Adult}|\text{Second run}) \)[/tex], we need to determine the probability that a randomly selected passenger from the second run is an adult.
Let's follow these steps:
1. Identify the number of adults on the second run:
From the table, the number of adults on the second run is 219.
2. Identify the total number of passengers on the second run:
From the table, the total number of passengers on the second run is 365.
3. Calculate the probability:
The probability [tex]\( P(\text{Adult}|\text{Second run}) \)[/tex] is given by the ratio of the number of adults on the second run to the total number of passengers on the second run:
[tex]\[ P(\text{Adult}|\text{Second run}) = \frac{\text{Number of adults on second run}}{\text{Total number of passengers on second run}} = \frac{219}{365} \][/tex]
4. Round the result to the nearest thousandth:
The fraction [tex]\(\frac{219}{365}\)[/tex] evaluates to approximately 0.6 when rounded to the nearest thousandth.
Hence, the value of [tex]\( P(\text{Adult}|\text{Second run}) \)[/tex], rounded to the nearest thousandth, is 0.6. Therefore, the correct answer is:
A. 0.6
Let's follow these steps:
1. Identify the number of adults on the second run:
From the table, the number of adults on the second run is 219.
2. Identify the total number of passengers on the second run:
From the table, the total number of passengers on the second run is 365.
3. Calculate the probability:
The probability [tex]\( P(\text{Adult}|\text{Second run}) \)[/tex] is given by the ratio of the number of adults on the second run to the total number of passengers on the second run:
[tex]\[ P(\text{Adult}|\text{Second run}) = \frac{\text{Number of adults on second run}}{\text{Total number of passengers on second run}} = \frac{219}{365} \][/tex]
4. Round the result to the nearest thousandth:
The fraction [tex]\(\frac{219}{365}\)[/tex] evaluates to approximately 0.6 when rounded to the nearest thousandth.
Hence, the value of [tex]\( P(\text{Adult}|\text{Second run}) \)[/tex], rounded to the nearest thousandth, is 0.6. Therefore, the correct answer is:
A. 0.6
Thank you for contributing to our discussion. Don't forget to check back for new answers. Keep asking, answering, and sharing useful information. IDNLearn.com is committed to your satisfaction. Thank you for visiting, and see you next time for more helpful answers.