The weights (in kilograms) of $41$ randomly selected boxes of sugar had a sample standard deviation of $1.8\text{ kg}$. Assume the weights are normally distributed. Using a $98\%$ confidence level, construct the confidence interval for the population variance (${\sigma }^2$). Also, interpret the results.

$(3.3,5.2)$

We are $98\%$ confident that the true population variance in sugar box weights lies between $3.3$ and $5.2{\text{ kg}}^2$

$(2.0,6.1)$

We are $90\%$ confident that the true population variance in sugar box weights lies between $2.0$ and $6.1{\text{ kg}}^2$

$(2.0,5.8)$

We are $98\%$ confident that the true population variance in sugar box weights lies between $2.0$ and $5.8{\text{ kg}}^2$

$(10.8,26.9)$

We are $98\%$ confident that the true population variance in sugar box weights is greater than $10.8$ but less than $26.9{\text{ kg}}^2$