Among the choices mode is the most appropriate for a data that describes the favorite fruit of grade 7 students.

Mean is the sum of the data divided by the number of data items in the data set.

Mean is the most appropriate measure of central tendency that describes the cost of breakfast($).

Among the choices mean is the most appropriate for a data that describes the weekly allowance.

The hourly wages of 5 people are $6.00, $9.50, $9.50, $4.75, $4.50.

Among the choices mode would be misleading measure for the data that describes the hourly wages of 5 people $6.00, $9.50, $9.50, $4.75, $4.50

The given data set is 72, 55, 67, 89, 120, 76.

Median is the most appropriate measure for the data listed.

Range is the difference between the maximum and minimum values of the data set.

Mode is used to find the occurrence of maximum times of a data value.

Mean is a better measure of central tendency if there is no outlier in the data.

27 is the outlier in the data as it is far apart from other values. So, it may skew the central tendency.

As the outlier influences the mean, the median is the better measure of the central tendency.

Mean is a better measure of central tendency if there is no outlier in the data.

There is no outlier in the given data.

So, mean is the most appropriate measure of central tendency for the given data.

Mode is the best method to describe the central tendency of non-numerical data.

Here the data is non-numerical.

So, the measure of central tendency that is the best for the given situation is Mode.

Mode is the best method to describe the central tendency of non-numerical data.

Here the data is non-numerical.

So, the measure of central tendency that is the best for the given situation is Mode.

Mode does not exist for Team A.

90, 90, 91, 92, 93

Median of Team B is 91.

81, 85, 90, 93, 94

Median of Team C is 90.

Mean of Team D = 85 + 89 + 90 + 90 + 905 = 88.8

Average 90 is obtained by taking median for team C scores.

So among the choices, Team C used median is true.

Mean is the best measure of central tendency when there is no outlier in the data set.

So, mean is the appropriate measure of central tendency for a data that describes the time spent by the students in watching TV.

Mode is the best method to describe the central tendency of non-numerical data.

Here the data is non-numerical.

So, the measure of central tendency that is the best for the given situation is Mode.