Every dues increase recommendation comes down to the same few questions from the board: how much more revenue does it raise, what does each member actually pay, and how many members could resign before the increase stops paying for itself? A club dues increase calculator answers those questions with a handful of formulas. This guide sets them out, then works through a fictional example so you can check your own numbers.
The core formulas
New monthly dues
A percentage increase: new dues = current dues × (1 + increase %). A flat increase: new dues = current dues + flat $ per month. Flat increases raise lower-dues classes by a larger percentage, which is worth showing the board explicitly.
Added annual dues revenue
added revenue = (new dues − current dues) × 12 × members in class, summed across classes. Run it at the member count you expect after the increase, as well as at today's count.
Break-even resignations
An increase still pays off as long as the smaller roster at the higher rate brings in at least what the full roster brings in today. Setting the two equal:
members × current dues = (members − R) × new dues
R = members − (members × current dues ÷ new dues)
R is the number of resignations the increase can absorb. Round it down: the next whole resignation past R makes the increase a loss on dues alone. It ignores lost F&B spending and initiation fees, so treat it as an upper bound.
Capital assessment per member
When a capital project is funded by assessment, each class usually carries a weighting (for example, a Social member pays half of what a Full Golf member pays). Then:
weighted units = Σ (members in class × weighting)
assessment per unit = project cost ÷ weighted units, and assessment for a class = per unit × that class's weighting.
Installments and capital dues
Interest-free installments simply divide the assessment by the number of payments. If the club finances the installments, the payment is the standard loan payment: payment = A × r ÷ (1 − (1 + r)−n), where A is the assessment, r the monthly rate and n the number of months. Monthly capital dues spread the same amount over a set number of months, which is easier on members but slower to fund the project.
Worked example: Sample Oaks Country Club (fictional)
All figures below are fictional sample data.
Dues increase. Sample Oaks has 300 Full Golf members paying $650 a month. The finance committee is looking at a 5% increase.
- New dues: $650 × 1.05 = $682.50 a month.
- Added revenue: ($682.50 − $650) × 12 × 300 = $117,000 a year.
- Break-even resignations: 300 − (300 × $650 ÷ $682.50) = 14.29. Rounded down, the increase absorbs 14 resignations; a 15th turns it into a loss on dues.
Capital assessment. The club is pricing a $1,200,000 clubhouse project. Full Golf members carry a weighting of 1.0 and its 200 Social members 0.5.
| Class | Members | Weighting | Weighted units | Assessment per member |
|---|---|---|---|---|
| Full Golf | 300 | 1.0 | 300 | $3,000 |
| Social | 200 | 0.5 | 100 | $1,500 |
| Total | 400 |
Per unit: $1,200,000 ÷ 400 = $3,000. Check: 300 × $3,000 + 200 × $1,500 = $1,200,000.
Ways to pay. A Full Golf member could pay $3,000 at once, three annual installments of $1,000, or monthly capital dues of $83.33 for 36 months. If the club financed 36 monthly installments at a fictional 6% annual rate, the payment would be $91.27 a month, $285.57 more in total than paying up front.
Once you have the dues number, it needs to sit in a full operating budget; see the private club budget template guide.
What to show the board
- Two or three scenarios side by side, not one recommendation alone.
- The dollar change per member per month by class, not the percentage alone.
- Break-even resignations for each scenario.
- For capital projects, the assessment, installment and capital-dues options with the total each member pays.
Before anything goes to members, check your bylaws: some clubs require a member vote or a notice period for dues changes or assessments.
Percentage or flat increase?
A percentage increase keeps the relationship between classes the same: every class moves by the same share. A flat increase adds the same dollars to every class, so lower-dues classes see a bigger percentage change. Neither is right in general. Model both and let the finance committee see the dollar and percentage change for each class side by side.