Find the Sample Standard Deviation 13.7 , 24.5 , 38.9 , 50.0 , 73.2

The mean of a set of numbers is the sum divided by the number of terms.

Simplify the numerator.

Divide ${\displaystyle 200.3}$ by ${\displaystyle 5}$.

The mean should be rounded to one more decimal place than the original data. If the original data were mixed, round to one decimal place more than the least precise.

Convert ${\displaystyle 13.7}$ to a decimal value.

Convert ${\displaystyle 24.5}$ to a decimal value.

Convert ${\displaystyle 38.9}$ to a decimal value.

Convert ${\displaystyle 50}$ to a decimal value.

Convert ${\displaystyle 73.2}$ to a decimal value.

The simplified values are ${\displaystyle 13.7,24.5,38.9,50,73.2}$.

Subtract ${\displaystyle 40.06}$ from ${\displaystyle 13.7}$.

Raise ${\displaystyle -26.36}$ to the power of ${\displaystyle 2}$.

Subtract ${\displaystyle 40.06}$ from ${\displaystyle 24.5}$.

Raise ${\displaystyle -15.56}$ to the power of ${\displaystyle 2}$.

Subtract ${\displaystyle 40.06}$ from ${\displaystyle 38.9}$.

Raise ${\displaystyle -1.16}$ to the power of ${\displaystyle 2}$.

Subtract ${\displaystyle 40.06}$ from ${\displaystyle 50}$.

Raise ${\displaystyle 9.94}$ to the power of ${\displaystyle 2}$.

Subtract ${\displaystyle 40.06}$ from ${\displaystyle 73.2}$.

Raise ${\displaystyle 33.14}$ to the power of ${\displaystyle 2}$.

Add ${\displaystyle 694.8496}$ and ${\displaystyle 242.1136}$.

Add ${\displaystyle 936.9632}$ and ${\displaystyle 1.3456}$.

Add ${\displaystyle 938.3088}$ and ${\displaystyle 98.8036}$.

Add ${\displaystyle 1037.1124}$ and ${\displaystyle 1098.2596}$.

Subtract ${\displaystyle 1}$ from ${\displaystyle 5}$.

Divide ${\displaystyle 2135.372}$ by ${\displaystyle 4}$.