Backyard Beekeeping vs Store Honey Cost Calculator

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What this calculator compares

This calculator compares two ways of getting honey over a chosen time horizon:

  1. Backyard beekeeping: you pay a one-time setup cost, then ongoing yearly maintenance costs, and you harvest an estimated number of pounds of honey per year.
  2. Buying honey at the store: you pay a price per pound for the same total amount of honey you would have produced at home.

The goal is to estimate (a) total costs over Y years, (b) the effective cost per pound of home-produced honey, (c) the store-bought equivalent cost, and (d) whether/when beekeeping breaks even.

Inputs explained (and what to include)

How the math works (formulas)

Let:

Total honey produced over Y years:

Honey_total = H × Y

Total beekeeping cost over Y years:

Cost_beekeeping = S + (M × Y)

Effective beekeeping cost per pound (if you produce any honey):

Cost_per_lb = (S + M × Y) ÷ (H × Y)

Store-bought equivalent cost (to buy the same amount of honey):

Cost_store = (H × Y) × P

Net difference (positive means beekeeping is cheaper; negative means store is cheaper):

Savings = Cost_store − Cost_beekeeping

The same cost-per-pound formula in MathML:

Cost_per_lb = S + MY HY

Interpreting the results

Worked example

Assume:

Compute totals:

If yield drops to 20 lb/year (all else equal), then Honey_total = 100 lb and Cost_per_lb = 1,350 ÷ 100 = $13.50/lb, making store honey cheaper. This is why yield assumptions matter so much.

Year-by-year comparison (cumulative)

The table below shows the structure of the comparison this calculator makes each year. Your actual values will reflect your inputs.

Year Cumulative honey (lb) Cumulative beekeeping cost ($) Cumulative store cost ($) Difference (store − beekeeping) ($)
1 H S + M H × P (H × P) − (S + M)
2 2H S + 2M 2H × P (2H × P) − (S + 2M)
Y H × Y S + (M × Y) (H × Y) × P ((H × Y) × P) − (S + (M × Y))

Limitations and assumptions

Tips for realistic inputs

Enter hive costs and yield to compare with store prices.

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