students achieved scores between 200 and 600, and Carla outscored all of them.

students achieved scores between 200 and 700. However, Carla did not outscore all of them.

Carla's score had to have been between 600 and 700, so of the five choices, 660 is the only possible one.

The dividing points of the intervals used to classify students on this graph occur at multiples of 100. No details are given for each interval beyond the number of students who scored in it, so, for example, within the interval 500-600, it is not made clear how many of the 40 students scored above or below 550. The answer is that insufficient information is provided.

The midrange is the mean of the highest and lowest scores.

Each "stem" in the left column represents the tens digits of the scores; each of the numbers in its row, or "leaf" represents the units digits. The lowest score is represented by the 4 "leaf" in the "3" row - that is, it is 34 - and the highest score is represented by the 8 "leaf" in the "9" row - that is, 98. The midrange is therefore

Solution

The height of each bar shows the number of employees who attained that particular level of education. So to find the total number of employees, we add the numbers shown by all the bars in the histogram.

The total number of employees is 200.

Solution

The number of employees who have at least an Associate degree include the employees who have an Associate degree, the employees who have a Bachelor degree and the employees who have a Graduate degree.

We read the numbers from the 3 bars on the histogram showing the employees with Associate, Bachelor, and Graduate degrees.

The histogram shows that there are a total of 23 students.

There were 7 students who earned B's and 5 who earned A's, so that's 12 who got A's or B's.

, or .