The Average Propensity to Consume is the ratio of total consumption expenditure (C) to total disposable income (Y). It represents the proportion of income that is spent on consumption.
\[ \text{APC} = \frac{\text{Consumption} (C)}{\text{Income} (Y)} \]
The Marginal Propensity to Consume is the ratio of the change in consumption expenditure (\(\Delta C\)) to the change in disposable income (\(\Delta Y\)). It represents the proportion of an additional unit of income that is consumed.
\[ \text{MPC} = \frac{\text{Change in Consumption} (\Delta C)}{\text{Change in Income} (\Delta Y)} \]
The relationship between APC and MPC can be established with the help of a schedule and a diagram. Let’s assume a linear consumption function: \(C = 100 + 0.75Y\), where 100 is autonomous consumption and 0.75 is the MPC.
| Income (Y) | Consumption (C) | APC = C/Y | MPC = ΔC/ΔY |
|---|---|---|---|
| 0 | 100 | - | - |
| 100 | 175 | 1.75 | 0.75 |
| 200 | 250 | 1.25 | 0.75 |
| 300 | 325 | 1.08 | 0.75 |

• The MPC is the slope of the consumption curve (C). For a straight-line consumption curve, the slope is constant.
• The APC at any point on the consumption curve is the slope of a line drawn from the origin to that point. In the diagram, the slope of the line OA gives the APC at point A. The slope of the line OB gives the APC at point B.
• As income increases from Y1 to Y2, the slope of the line from the origin to the consumption curve decreases (the line becomes flatter). This shows that APC falls as income rises.
• Visually, the consumption curve (C) is flatter than the lines drawn from the origin to points on the curve (like OA). This confirms that APC > MPC