AP Syllabus focus: ‘Use graphs or tables to identify wage, labor quantity, marginal factor cost, and the profit-maximizing hiring level.’
A monopsonist in the labor market must choose both how many workers to hire and what wage will result. This page focuses on reading and constructing monopsony outcomes using graphs or tables.
Core objects you must be able to identify
Wage and labor quantity in monopsony
In monopsony, the firm faces the market labor supply curve and must raise the wage to attract additional workers. As a result, the chosen wage and quantity of labor come from the firm’s optimization, not from a competitive intersection.
Marginal factor cost (MFC)
Because raising the wage can apply to many or all existing workers, hiring an additional worker typically increases total wage costs by more than the wage paid to that last worker.

This figure isolates the relationship between the market labor supply curve and the monopsonist’s marginal factor cost curve. It visually reinforces that lies above supply because increasing employment requires a higher wage that applies to existing workers as well, making the incremental cost of the next worker exceed the wage. Source
Marginal factor cost (MFC): The additional cost to the firm of hiring one more unit of an input (here, one more worker), measured in dollars per worker.
A key identification skill is distinguishing:
Wage (W): the per-worker payment at a given employment level (read from the labor supply curve at that quantity)
MFC: the per-worker incremental cost created by increasing employment by one worker (typically above wage)
Using a graph to find the monopsony outcome
Curves on the monopsony hiring diagram
A standard monopsony labor market diagram includes:
An upward-sloping labor supply curve, (also interpretable as wage as a function of labor, )
An MFC curve that lies above for relevant ranges
A downward-sloping marginal revenue product of labor curve, MRP_L (sometimes labeled MRPL)
= marginal factor cost, dollars per worker
= total factor cost of labor (total wage bill), dollars
= quantity of labor, workers
Between constructing curves and choosing the optimum, keep the roles clear: MRP_L is the marginal benefit of labor to the firm, while MFC is the marginal cost.
Profit-maximizing hiring level on a graph
To identify the profit-maximizing hiring level on the graph:
Locate the quantity of labor where MRP_L intersects MFC
Drop a vertical line to the horizontal axis to read the monopsonist’s employment level, often labeled
Wage paid by the monopsonist
After finding , the monopsonist’s wage is not read from the MFC curve. Instead:
Move up from to the labor supply curve
Read the associated wage on the vertical axis; this is the monopsony wage, often labeled
This “two-step” identification (quantity from MRP_L = MFC, wage from supply at that quantity) is the most common graph-reading requirement.

This monopsony hiring diagram highlights the two-step reading method: the firm chooses employment where labor demand (interpretable as ) intersects marginal hiring cost (), giving . The wage actually paid, , is then read from the labor supply curve at , not from the curve. Source
Identifying MFC from the graph
When asked to identify marginal factor cost on a graph:
Ensure you are pointing to the MFC curve, not the supply curve
At , the relevant MFC is the height of the MFC curve at that quantity (the marginal hiring cost at the optimum)
Using a table to calculate and identify monopsony outcomes
What a typical table provides
A table-based problem often provides some combination of:
Employment levels ()
Wages required to hire each level ()
Total wage bill or total factor cost ()
Output information to compute MRP_L (sometimes given directly)
Your job is to identify, from the table, the monopsony wage, labor quantity, MFC, and the profit-maximizing hiring level.
Computing MFC from discrete table data
When labor changes in whole workers, compute MFC as the change in total wage bill when hiring one more worker:
Compute at each (if not provided) as
Compute MFC between rows as
Associate each MFC with the move to that new employment level (be consistent with how the table is structured)
Identifying the profit-maximizing hiring level from a table
Once MFC and MRP_L are available in the table, identify the profit-maximizing hiring level by comparing marginal benefit to marginal cost:
Continue increasing employment while MRP_L exceeds MFC
Stop when the next worker would make MFC greater than MRP_L
If the table includes an exact equality, the profit-maximizing hiring level occurs where MRP_L equals MFC
Identifying the wage from a table
After selecting the profit-maximizing employment level:
The monopsony wage is the wage listed in the table row corresponding to that employment level (the wage required to hire that many workers)
Do not confuse the wage with MFC; in monopsony, MFC typically exceeds wage
Common identification pitfalls (what to avoid)
Reading the wage off the MFC curve instead of the labor supply curve at
Treating MFC as equal to wage in a setting where the firm faces an upward-sloping labor supply
Computing MFC as the change in wage rather than the change in total wage bill
Selecting employment where MRP_L is highest rather than where MRP_L and MFC determine the marginal hiring decision
FAQ
If $L$ increases by more than 1 between rows, use $MFC=\Delta TFC/\Delta L$ with the larger $\Delta L$.
Be consistent about whether you attach the computed MFC to the higher-$L$ row (the cost of reaching that level).
Use labels and directional relationships rather than precise coordinates.
You should still show $L_m$ at the MRP$_L$–MFC intersection and $W_m$ on the supply curve directly above $L_m$.
Choose the highest employment level for which MRP$_L$ is still at least as large as MFC; the next worker would reduce profit because $MFC>MRP_L$.
If instructed, you may state “between” two employment levels.
Check whether the table implies a single wage applying to all workers at that employment level (common in monopsony tables).
A quick check is whether $TFC$ equals $W\times L$; if so, $W$ is the per-worker wage for all hired workers at that $L$.
At very low employment, raising wages to hire one more worker may require only a small wage increase.
As employment expands, attracting additional workers may require larger wage increases, so $\Delta TFC$ grows faster than $W$, pushing MFC further above supply.
Practice Questions
Question 1 (2 marks) A monopsonist hires labour where its marginal factor cost (MFC) intersects its marginal revenue product of labour (MRP). On a correctly labelled graph, which curve is used to read the wage paid at the profit-maximising quantity of labour, and why?
1 mark: Wage is read from the labour supply curve at the profit-maximising employment level.
1 mark: Because the supply curve shows the wage required to attract that quantity of labour, whereas MFC shows the marginal cost of the last worker (including wage increases to other workers).
Question 2 (6 marks) A firm is a monopsonist in the labour market. Describe how you would use a table containing , , and (optionally) and MRP to identify: (i) MFC at each employment level, (ii) the profit-maximising quantity of labour, and (iii) the wage paid.
2 marks: Correct method for MFC, including calculating if needed and then between successive employment levels.
2 marks: Correct decision rule for employment: hire additional labour while MRP; profit-maximising is the last level before MFC exceeds MRP (or where equality holds).
1 mark: Wage identification: wage paid is the corresponding to the chosen (not MFC).
1 mark: Clear distinction between wage and MFC (MFC typically exceeds wage in monopsony due to raising wages to attract more labour).
