There are 365 days per year, 24 hours per day, 12 months per year, and 60 minutes per hour.

A. Use these data to determine how many minutes are in a month.

B. Now use the following data to calculate the number of minutes in a month: 24 hours per day, 60 minutes per hour, 7 days per week, and 4 weeks per month.

C. Why are these answers different? Which (if any) is more correct? Why?

To determine the number of minutes in a month, we can use two different sets of data to calculate it. The two sets of data provide different answers because they assume different values for the number of days, weeks, and months in a year.

Explanation:

To determine the number of minutes in a month, we can use the given data:

365 days per year
24 hours per day
12 months per year
60 minutes per hour

a. To calculate the number of minutes in a month, we multiply the number of hours in a day by the number of days in a year, and then divide by the number of months in a year, and multiply by 60 (the number of minutes in an hour). So, the calculation is: (24 hours/day) x (365 days/year) / (12 months/year) x (60 minutes/hour) = 43,800 minutes.

b. Using the second set of data, we can calculate the number of minutes in a month by multiplying the number of hours in a day by the number of minutes in an hour, then multiplying by the number of days in a week, and finally multiplying by the number of weeks in a month. The calculation is: (24 hours/day) x (60 minutes/hour) x (7 days/week) x (4 weeks/month) = 40,320 minutes.

c. The answers are different because the two sets of data provide different values for the number of days, weeks, and months in a year. Neither answer is more correct than the other, as they are based on different assumptions about the length of a year and the organization of months.

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