You are giving a bid to install the fencing on an acre of ground at a total cost of $1,729. The cost of materials is $845. If you are paying three employees $6 per hour and the fence installation
requires 27 hours when all three employees are working, determine how much you will be required to pay in wages. What will be your gross profit on the job?
Wages = $
Gross profit = $0

Respuesta :

Answer:

Wages = $1331 Gross Profit = $398

Step-by-step explanation:

1. you figure out the employees wages by doing 6*27=162

2. Then do 162 times by 3 because you have three employees

and you get 486

3. Then you add 486 to the material cost to get wages

4. then subtract your wages to the bid and then thats your Gross Profit

The wages that would be required to be paid and the gross profit made from the job of fencing the one acre of ground are;

Wages = $486

Gross profit = $398

The process of arriving at the above values are as follows;

The details given in the question are;

The bid total cost of fencing the one acre, B = $1,729

The cost of materials, M = $845

The cost per hour per employee, R = $6

The number of employees, n = 3

The number of hours the installation requires when all three employees are working, t = 27 hours

The required parameters;

The wages amount required to be paid

The gross profit on the job

Method;

Calculate the cost of the wages and then the amount it takes to complete the job (total expenditure), and subtract the amount obtained from the bid amount

The total cost of the wages, [tex]\mathbf{C_w}[/tex] = R × n × t

∴ [tex]\mathbf{C_w}[/tex] = $6/(hr·employee) × 3 employee × 27 hr = $486

The wages cost, [tex]\mathbf{C_w}[/tex] = $486

The total expenditure for the fencing, Expenditure = [tex]\mathbf{C_w}[/tex] + M

Expenditure = $486 + $845 = $1,331

The gross profit is the profit made after cost of production and selling cost are services provision cost are subtracted

The gross profit = Bid cost - Expenditure

∴ The gross profit = $1,729 - $1,331 = $398

The gross profit on the job = $398

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