Find the Sample Standard Deviation 110 , 88 , 92 , 104 , 113 , 107

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

Simplify the numerator.

Cancel the common factor of ${\displaystyle 614}$ and ${\displaystyle 6}$.

Divide.

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 ${\displaystyle 110}$ to a decimal value.

Convert ${\displaystyle 88}$ to a decimal value.

Convert ${\displaystyle 92}$ to a decimal value.

Convert ${\displaystyle 104}$ to a decimal value.

Convert ${\displaystyle 113}$ to a decimal value.

Convert ${\displaystyle 107}$ to a decimal value.

The simplified values are ${\displaystyle 110,88,92,104,113,107}$.

Subtract ${\displaystyle 102.3}$ from ${\displaystyle 110}$.

Raise ${\displaystyle 7.7}$ to the power of ${\displaystyle 2}$.

Subtract ${\displaystyle 102.3}$ from ${\displaystyle 88}$.

Raise ${\displaystyle -14.3}$ to the power of ${\displaystyle 2}$.

Subtract ${\displaystyle 102.3}$ from ${\displaystyle 92}$.

Raise ${\displaystyle -10.3}$ to the power of ${\displaystyle 2}$.

Subtract ${\displaystyle 102.3}$ from ${\displaystyle 104}$.

Raise ${\displaystyle 1.7}$ to the power of ${\displaystyle 2}$.

Subtract ${\displaystyle 102.3}$ from ${\displaystyle 113}$.

Raise ${\displaystyle 10.7}$ to the power of ${\displaystyle 2}$.

Subtract ${\displaystyle 102.3}$ from ${\displaystyle 107}$.

Raise ${\displaystyle 4.7}$ to the power of ${\displaystyle 2}$.

Add ${\displaystyle 59.29}$ and ${\displaystyle 204.49}$.

Add ${\displaystyle 263.78}$ and ${\displaystyle 106.09}$.

Add ${\displaystyle 369.87}$ and ${\displaystyle 2.89}$.

Add ${\displaystyle 372.76}$ and ${\displaystyle 114.49}$.

Add ${\displaystyle 487.25}$ and ${\displaystyle 22.09}$.

Subtract ${\displaystyle 1}$ from ${\displaystyle 6}$.

Divide ${\displaystyle 509.34}$ by ${\displaystyle 5}$.