Payment per person is inversely proportional to the number of people working. When 7 people worked, they were paid K438 each. What is the likely amount each will get when 12 people work?

Let P be the payment per person and N be the number of people working.

We can set up the equation:

P = k/N

where k is a constant.

When 7 people worked, they were paid K438 each:

P = 438 = k/7
k = 438 * 7
k = 3066

Now we can find the payment per person when 12 people work:

P = 3066 / 12
P = 255.50

Therefore, each person is likely to get K255.50 when 12 people work.

Payment per person is inversely proportional to the number of people working. This means that as the number of people working increases, the payment per person decreases, and vice versa.

Let's represent the payment per person as P and the number of people working as N. Then, we can write the following equation:

P = k/N

where k is a constant of proportionality.

We are given that when 7 people worked, they were paid K438 each. So, we can substitute these values into the equation to find the value of k:

438 = k/7
k = 3066

Now we can use the equation P = k/N to find the payment per person when 12 people work:

P = 3066/12
P = K255.50

Therefore, the likely amount each person will get when 12 people work is K255.50.