### Understanding Probability through Educational Levels in a CompanyUse the bar graph below, which shows the highest level of education received by employees of a company, to find the probability that the highest level of education for an employee chosen at random is D.#### Graph DescriptionThe bar graph has the following structure:- **X-axis (horizontal):** Represents the level of education labeled from A to F.- **Y-axis (vertical):** Represents the number of employees, with values ranging from 5 to 35.Here is the detailed breakdown of the highest level of education received by the number of employees:- **Level A:** 6 employees- **Level B:** 25 employees- **Level C:** 35 employees- **Level D:** 16 employees- **Level E:** 5 employees- **Level F:** 1 employee#### Calculating the ProbabilityThe probability that the highest level of education for an employee chosen at random is level D can be calculated using the formula for probability:\[ P(D) = \frac{\text{Number of employees with level D education}}{\text{Total number of employees}} \]Total number of employees = 6 (A) + 25 (B) + 35 (C) + 16 (D) + 5 (E) + 1 (F) = 88\[ P(D) = \frac{16}{88} \]Simplify the fraction:\[ P(D) = \frac{2}{11} \approx 0.182 \]Round the result to the nearest thousandth:\[ P(D) \approx 0.182 \]**Answer:**The probability that the highest level of education for an employee chosen at random is D is approximately **0.182**.

The bar graph for each of the level of education is given.

Use the bar graph below, which shows the highest level of education received by employees of a company, to find the probability that the highest level of education for an employee chosen at random is D. Number of employees 40- 35- 30- 25- 20- 15- 10- 6 Level of education. 35 25 B C 16 D E The probability that the highest level of education for an employee chose at random is D is. (Round to the nearest thousandth as needed.)