The table shows the number of hours that a group of teammates spent in their first week of training for the track finals. in the second week, they each add 6 hours to their training times. what are the mean, median, mode, and range of times for the second week? 10,8,12,6,5,4,10

Mean:  13.8571

Median:  13

Mode:   16

Range:    8

Step-by-step explanation:

We are given set of entries in that the number of hours taken by a group of teammates spent in their first week of training is:

10            8            12             6             5            4              10

Now in the second week the each of the entry is increased by 6 so the data for the second week is given as:

16             14            18            12              11             10             16

Now, the Mean of this data is given as:

Mean=(sum of all the entries)/(number of entries)

Hence, Mean is 13.8571.

also when we arrange our data in the ascending order with frequency we could easily find our median

 Time spent(in hours)                                  Frequency

     10                                                                 1

      11                                                                  1

      12                                                                 1

      14                                                                  1

       16                                                                 2

       18                                                                 1

Median is the central tendency of a data. As there are two values in the middle i.e. 12 and 14

Hence, the Median will lie between the two i.e. the median will be 13.

Now, the mode of the data is the value corresponding to the highest frequency.

so Mode is 16.

Now, the range of a data is the difference between the highest and the smallest value of the data.

Hence, Range=18-10=8.

answer: 26

step-by-step explanation:

well, michelle wanted to measure the height of her school's flagpole she placed a mirror on the ground 48 feet from the flagpole then walk backwards until she was able to see the top of the pole in the mirror her eyes were 5 feet above the ground and she was 12 ft from the mirror using similar triangles find the height of the flagpole to the nearest tenth of a foot find the geometric mean of them pair of numbers. its easy math