Density curves The following figure is a density curve that models a distribution of quantitative data. Trace the curve onto your paper.

a. What percent of observations have values less than 13? Justify your answer.

b. Mark the approximate location of the median. Explain your choice of location.

c. Mark the approximate location of the mean. Explain your choice of location.

As per the given graph,

P (X > 13) = 0.08

The fraction of observations with values less than $13$ can be determined using the formula:

$$\begin{gathered} P(X<13)=1-P(X\ge 13) \\ =1-0.08 \\ =0.92 \end{gathered}$$

Thus, the required answer is $0.92$

Because the graph is slanted to the right. It signifies that the mode is higher than the median, and the median is higher than the mean. The distribution ranges from $0$to $20$Consider that the median is less than ten times the mean, implying that the median is less than ten times the mean. As a result, the median's approximate location is $7$

Because the graph is slanted to the right. It signifies that the mode is higher than the median, and the median is higher than the mean. The distribution ranges from $0$to $20$As a result, the average is around ten.