Yes.Office_Shredder said:If the job needs M man-days of work to be completed, then
n*t = M
Can you use the information given to write down two more equations that involve n, t, and M?
In other words, all of algebra?verty said:These problems are nasty, the type that I hate the most, needing one to use variables and needing simultaneous equations to solve.
Think of units of work: 1 worker working for 1 day does 1 unit of work. Units of work per day is how we measure how productive a team is. Now let M be the number of units of work required to complete the project. This is exactly in line with what Office_Shredder said.
To solve a work word problem, you need to first identify the known and unknown variables. Then, use the formula "work = rate x time" to set up an equation and solve for the unknown variable.
The formula for solving a work word problem is "work = rate x time". This formula represents the relationship between the amount of work done, the rate at which the work is done, and the time it takes to complete the work.
In a work word problem, the number of men deployed by a contractor can be determined by dividing the total amount of work by the rate at which the work is done. This will give the number of men needed to complete the work in the given time frame.
The key steps to solving a work word problem are: 1. Identify the known and unknown variables.2. Set up an equation using the formula "work = rate x time".3. Solve for the unknown variable.4. Check your answer to ensure it makes sense in the context of the problem.
Yes, for example, if a contractor needs to complete a construction project that requires 360 hours of work and the rate of work for each man is 6 hours per day, then the number of men deployed by the contractor would be 360 / 6 = 60 men.