Before the change
6, 8, 10 has mean 24 ÷ 3 = 8.
Before this page: add and divide numbers, and read a list as a collection of separate values.
The mean gives every value in a list an equal share of the total. Add the values, then divide by how many values there are.
Add the values and divide the total by the count.
The mean is 8, which is also the middle value because 6 and 10 are equally far from 8. That coincidence does not make the mean and the median the same method.
The total need not divide into whole-number shares. Keep the units and calculate the decimal answer.
The times are 1.2 hours, 1.5 hours, 1.8 hours and 2.1 hours.
The answer is between 1.2 hours and 2.1 hours, and it keeps the unit hours. A mean does not have to be one of the values in the list.
Changing one value changes the total, so it changes the equal share. The effect is larger when the changed value is far from the other values.
6, 8, 10 has mean 24 ÷ 3 = 8.
Replacing 10 with 30 gives 6, 8, 30, whose mean is 44 ÷ 3 = 14.6….
The mean moves from 8 towards 30, but it does not reach 30 because 6 and 8 are both less than 30. The mean describes the whole list, so one extreme value can affect it strongly.
A mean of a list lies between its smallest and largest values. Multiplying the mean by the count must also recover the total.
6 ≤ 8 ≤ 10, and 8 × 3 = 24, the original total. Both checks agree with the calculation.