The sample standar deviation formula is given by
[tex]\sigma=\sqrt[]{\frac{\Sigma(x_j-\mu)}{n-1}}[/tex]where
[tex]\begin{gathered} x_j\text{ are the values} \\ \mu\text{ is the mean} \\ n\text{ in the number of elements in the sample} \end{gathered}[/tex]In our case, the mean is 79 and there are 12 elements (n=12). By substituting the values into the formula, we have
[tex]\sigma=\sqrt[]{\frac{(64-79)+(80-79)+(88-79)+(78-79)+(60-79)+(92-69)+(84-69)+(76-69)+(86-69)+(78-69)+(72-69)+(90-69)}{12-1}}[/tex]This is equal to,
[tex]\sigma=\sqrt[]{\frac{70}{11}}[/tex]then, the sample standar deviation is equal to 2.52