Compute marginal cost MC = ΔTC/ΔQ from total cost data: basic two-point mode, multi-point table, MC vs ATC/AVC comparator, and a TC2/Q2 solver — all in your browser.
Scope note: this tool computes marginal cost from cost data (ΔTC/ΔQ). To measure market power from price and marginal cost with the formula L = (P − MC)/P, use our Lerner Index calculator.
Educational note: this tool helps you understand marginal cost calculations from the data you enter, not business advice, not accounting advice, and not investment advice. The results are descriptive and depend entirely on the quality of your input data.
Mode 1 — Basic MC from two points
MC = ΔTC / ΔQ = (TC2 − TC1) / (Q2 − Q1)
Mode 2 — Multi-point MC table
One point per line in Q,TC format. The example is pre-filled.
Mode 3 — MC vs ATC/AVC comparator
See whether MC is below, above, or exactly at the minimum point of average cost.
Mode 4 — Solver
Find TC2 from target MC & ΔQ
TC2 = TC1 + MC × (Q2 − Q1)
Find Q2 from MC & TC2
Q2 = Q1 + (TC2 − TC1) / MC
Frequently asked questions
Note: the explanations below are conceptual and educational, not business or accounting advice. For cost decisions with material impact, consider consulting a competent professional.
What is marginal cost (MC)?
Marginal cost (MC) is the additional total cost incurred by producing one more unit of output. The formula is MC = ΔTC / ΔQ, the change in total cost (TC) divided by the change in quantity (Q) between two production points. Example: total cost rises from $1,000 at Q=100 to $1,200 at Q=120, so MC = ($1,200 − $1,000) / (120 − 100) = $200 / 20 = $10 per additional unit. This figure is descriptive — it describes the cost pattern in the data you enter, not a business decision recommendation.
What is the difference between marginal cost and average cost (ATC and AVC)?
Marginal cost (MC) measures the cost of an ADDITIONAL unit (ΔTC/ΔQ), while average cost measures the cost PER unit of all output: ATC = TC / Q (average total cost) and AVC = VC / Q (average variable cost). MC is marginal (at the edge), ATC/AVC are averages (in the middle). So MC can fall while ATC is still rising, or vice versa — they answer different questions about cost structure.
How are marginal cost and average cost related?
There is a fixed relationship: when MC < ATC, average cost is FALLING; when MC > ATC, average cost is RISING; and when MC = ATC, ATC is at its MINIMUM — MC cuts the ATC curve exactly at its minimum point. The same relationship holds for AVC. Example: with the data above, ATC1 = $1,000/100 = $10 and ATC2 = $1,200/120 = $10, so MC = $10 = ATC — meaning both points are at the minimum point of average cost.
Why does marginal cost first fall and then rise?
At the start of production, adding inputs usually lowers the cost per additional unit (efficiency, division of labor). But as capacity nears its limit — machines on overtime, queues, less productive additional inputs — the cost of each additional unit starts to rise. This fall-then-rise pattern is what makes the MC curve U-shaped. The table mode in this calculator helps you see that trend from your own (Q, TC) data series.
Does the marginal cost concept apply to the short run and the long run?
Yes, with a conceptual caveat. In the short run some costs are fixed (rent, machines), so the analysis separates AVC and ATC; in the long run all costs are considered variable and the firm can change its plant scale. The formula MC = ΔTC/ΔQ is the same in both frameworks — only the cost components treated as fixed differ. This calculator does not model long-run choices; it computes MC from the cost data you provide.
How do I use this marginal cost calculator?
Choose one of four modes: (1) Basic MC — enter (TC1, Q1) and (TC2, Q2) to get MC with ΔTC/ΔQ steps; (2) Multi-point table — paste a Q,TC data series (one point per line) to see MC per increment, the rising/falling trend, and the lowest MC; (3) MC vs ATC/AVC comparator — enter MC, Q, TC, and VC to see whether average cost is falling, rising, or at its minimum; (4) Solver — find TC2 from a targeted MC and ΔQ, or find Q2 from MC and TC2. All calculations run in your browser.
How is this different from the Lerner Index calculator?
This calculator COMPUTES marginal cost from total cost data (MC = ΔTC/ΔQ). The Lerner Index calculator instead TAKES marginal cost as input to measure market power with the formula L = (P − MC) / P — its solver mode only inverts the Lerner formula itself (MC = P × (1 − L)), it does not compute MC from cost data. So: need MC from cost data → use this calculator; need to measure market power from price and MC → use our Lerner Index calculator.
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