Analyze the data presented in the table below to answer the query that follows.

The table below provides details regarding the total workforce across four different corporate divisions, the count of employees who did not enroll in any development programs, and the percentage of enrolled employees who chose the Project Management course.

Divisions	Total employees	Employees who did not enroll in any program	% of enrolled employees who chose Project Management
Division A	180	60	60
Division B	150	50	45
Division C	200	55	80
Division D	250	130	70

Note: Enrolled employees chose either the Project Management course or the Cyber Security course.

Analyze the data presented in the table below to answer the query that follows.

Find the ratio of the number of employees who enrolled in programs from Division B to the number of employees who did not enroll in any program from Division C.

The correct option is 20 : 11.

Let's analyze the given data and calculate the required ratio step-by-step:

Step 1: Find the number of employees who enrolled in programs from Division B.

From the table, for Division B:
Total employees = 150
Employees who did not enroll in any program = 50

The number of employees who enrolled in programs from Division B is calculated as:
Enrolled employees (Division B) = Total employees - Employees who did not enroll

$\text{Enrolled employees (Division B)}=150-50=100$

Step 2: Find the number of employees who did not enroll in any program from Division C.

Directly from the table, for Division C:
Employees who did not enroll in any program = 55

Step 3: Calculate the required ratio.

We need to find the ratio of the number of employees who enrolled in programs from Division B to the number of employees who did not enroll in any program from Division C:

$\text{Required Ratio}=\frac{\text{Enrolled employees in Division B}}{\text{Non-enrolled employees in Division C}}=\frac{100}{55}$

Dividing both the numerator and the denominator by their greatest common divisor, 5:

$\text{Required Ratio}=\frac{100÷5}{55÷5}=\frac{20}{11}$

Thus, the required ratio is 20 : 11.