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Crew Size Optimizer Calculator

Find the lowest modeled-cost crew that can finish a defined scope within your working-day deadline, with diminishing productivity and whole-day labor costs.

01 / Inputs

Use your own numbers

Example values or your current session inputs are loaded. Replace them with your own figures. Every field is required; enter 0 where it applies and is allowed.

Greater than 0.
Greater than 0.
Greater than 0, maximum 24.
If your measured baseline already includes expected downtime, use 100% to avoid applying that loss twice. Greater than 0, maximum 100.
Crew output is divided by 1 + factor × (crew size − 1). This models diminishing returns, not a literal percentage-point subtraction. Minimum 0, maximum 100.
Use a paid-hour rate, not a productive-hour rate. Include payroll burden and any average overtime premium needed for your schedule. This tool does not calculate statutory overtime. Minimum 0.
Minimum 0.
Minimum 0.
Greater than 0, whole number.
Checks every whole crew size from 1 to this limit. No guaranteed availability or site-capacity assessment. Greater than 0, maximum 200, whole number.

02 / Result

Crew scenarios

Lowest cost among the entered whole crew sizes that meet the working-day deadline. This is not a guarantee of staffing availability or production.

Lowest-cost feasible crew size

5

workers, within the entered crew-size range

Selected crew total modeled cost
$11,700.00
Selected crew production working days
7.00
Maximum permitted working days
10.00
Crew sizes meeting the deadline
17.00
Selected crew labor cost
$9,800.00
Selected crew site overhead
$1,400.00
Selected crew setup cost
$500.00

Every crew size checked (20)

Production days, total modeled cost, and deadline feasibility for each crew size
WorkersWorkdaysTotal costDeadline
130$14,500.00Misses
216$12,360.00Misses
311$11,740.00Misses
49$12,280.00Meets
5Selected7$11,700.00Meets
66$11,880.00Meets
76$13,660.00Meets
85$13,000.00Meets
95$14,500.00Meets
104$13,000.00Meets
114$14,220.00Meets
124$15,440.00Meets
134$16,660.00Meets
143$13,760.00Meets
153$14,700.00Meets
163$15,640.00Meets
173$16,580.00Meets
183$17,520.00Meets
193$18,460.00Meets
203$19,400.00Meets

Calculate your current inputs to enable printing. Free internal job record, kept local. No document purchase required. Does not fill an Etsy template.

How the math works

Daily output(n) = n × paid hours/day × baseline productivity × efficiency ÷ [1 + congestion factor × (n − 1)]. Days(n) = round up(quantity ÷ daily output). Cost(n) = days × (n × hours/day × hourly cost + daily site overhead) + n × setup cost. Choose the lowest-cost crew among sizes meeting the deadline.

Assumptions

All workers have the same rate and production capability; partial final days are paid as whole days. Congestion is a user-defined model, not an industry benchmark. Only the entered scope, production days, and costs are optimized. If no size meets the deadline, the fastest modeled crew is shown explicitly as infeasible. Ties prefer fewer workers.

Planning estimate only, calculated locally in your browser. Verify costs, tax treatment, labor rules, and availability with your accountant and actual records before deciding.

Contractor field notes

Choose a feasible crew by modeled cost, not headcount alone

This optimizer checks every whole crew size from one to your available maximum. It estimates daily output with a user-defined congestion factor, rounds production to paid whole working days, adds site overhead and per-worker setup cost, and finds the lowest-cost size that meets the deadline. If none qualifies, it reports infeasibility instead of promising an achievable schedule.

Compare each crew size within the same deadline

Daily output(n) = n × hours/day × baseline units/hour × efficiency ÷ [1 + congestion factor × (n − 1)]. Working days = round up(quantity ÷ output). Total cost = days × (n × hours/day × loaded hourly cost + site overhead/day) + n × setup cost. Minimize total cost among crew sizes meeting the deadline.

Worked example

For 3,600 units, 15 units per worker-hour, eight-hour days, 100% base efficiency, and a 3% congestion factor, five workers produce 5 × 8 × 15 ÷ 1.12 = 535.71 units/day. Production requires seven whole working days. At $35/hour, $200/day site overhead, and $100 setup per worker, cost is 7 × ($1,400 + $200) + $500 = $11,700. Of crew sizes one through 20, five is the lowest modeled-cost option meeting a ten-day deadline. Four workers take nine days and cost $12,280.

Common estimating pitfalls

  • Do not interpret the congestion input as measured industry-standard performance.
  • Whole final days are paid in this model; partial-day billing can change the best crew size.
  • A cost optimum does not verify site capacity, supervision, equipment availability, or trade sequencing.

Frequently asked questions

What happens if no crew can meet my deadline?

The result explicitly says the deadline is not met and shows the fastest modeled crew within your range. It does not present that crew as a feasible recommendation.

How are equal-cost crews handled?

Among feasible crews with exactly equal modeled costs, the smaller crew is selected. For the fastest infeasible fallback, equal working-day durations also prefer fewer workers.

Does adding workers always make the job cheaper?

No. More workers can reduce duration but increase paid labor and setup expense, and congestion reduces output gains. The scenario comparison shows each size’s duration, cost, and deadline status.