To solve this, we can use the concept of "work done" which is a product of the number of workers and the number of days. Since the total work remains constant, we can set up a proportion:

$\text{Workers} \times \text{Days} = \text{Constant Work}$

Given that 10 workers can complete the job in 24 days, the total work is:

$10 \times 24 = 240 \, \text{worker-days}$

Let $x$ be the number of workers required to complete the job in 18 days. The total work must still equal 240 worker-days, so:

$x \times 18 = 240$

Solving for $x$:

$x = \frac{240}{18} = 13.33$

Since the number of workers must be a whole number, we round up to the nearest whole number, so:

$x = 14 \, \text{workers}$

Thus, 14 workers are required to complete the job in 18 days.

Would you like more details or have any questions?

Here are 5 related questions for you to consider:

1. If 12 workers can complete a job in 30 days, how many workers are needed to finish it in 15 days?
2. If a job requires 20 worker-days, how long will it take 4 workers to complete the job?
3. How many days will 16 workers take to complete a job if 8 workers can do it in 12 days?
4. If 6 workers can finish a task in 10 days, how many workers are required to finish it in 5 days?
5. What is the relationship between workers and time in terms of efficiency?

Tip: Always consider rounding up when calculating workers, since a fraction of a worker isn't practical.