In the following set, which measure of central tendency would probably be the most accurate representation of the data? 11, 11, 18, 32, 34, 115

Mode: 11

Median: 25

Mean: 36.8

Median would be most accurate because out of mode, median, and mean, median is closer to all of the numbers than mode and mean

Median would probably give the most accurate representation

Median = 25

Step-by-step explanation:

The three main measures of central tendency are mean, mode and median.

The mean is the sum of all terms divided by the number of terms:

Since there is a large deviation within the values in the data set, the mean is not an accurate representative fot this case.

The mode is value that appears the most in a data set. The mode in this problem is 11; this value doesn't appear enough in the data set for it to be considered an accurate representation of the data.

The median is the central value of the set; since there is an even number of values, the median will be the average of the 2 central values:

When compared to the other measures, the median is the one with the lesser deviation from all values within the set and, therefore, would probably give the most accurate representation.

since the airplane is moving with constant speed then the distance travelled can be calculated by x=u*t

in km/h would be:

x=640*3.5=2.240 km

in m/s would be:

u=640 km/h= 640.000 m/h =640.000/ 3600 m/s =177.8 m/s

t= 3.5 h= 3.5 * 3600 s=12.600 s

then x=u*t= 177.8*12.600= 2.240.280 m