| Y | C | S | $\Delta\text{Y}$ | $\Delta\text{S}$ | $\Delta\text{C}$ | MPC | MPS |
| 3000 | 3000 | - | - | - | - | - | - |
| 4000 | 3800 | 200 | 1000 | 200 | 800 | 0.8 | 0.2 |
| 5000 | 4600 | 400 | 1000 | 200 | 800 | 0.8 | 0.2 |
| 6000 | 5400 | 600 | 1000 | 200 | 800 | 0.8 | 0.2 |
| 7000 | 6200 | 800 | 1000 | 200 | 800 | 0.8 | 0.2 |
| Y | C | S | $\Delta\text{Y}$ | $\Delta\text{S}$ | $\Delta\text{C}$ | MPC | MPS |
| 3000 | 3000 | - | - | - | - | - | - |
| 4000 | 3800 | 200 | 1000 | 200 | 800 | 0.8 | 0.2 |
| 5000 | 4550 | 450 | 1000 | 250 | 750 | 0.75 | 0.25 |
| 6000 | 5250 | 750 | 1000 | 300 | 700 | 0.7 | 0.3 |
| 7000 | 5900 | 1100 | 1000 | 350 | 650 | 0.65 | 0.35 |
$\text{MPC}\downarrow\rightarrow\text{MPS}\uparrow$
Proof: We know that income (Y) is either spent on consumption (C) or saved (S), i.e.,
Y = C + S
or $\Delta\text{Y}=\Delta\text{C}+\Delta\text{S}$
By dividing both sides by AY, we get,
$\frac{\Delta\text{Y}}{\Delta\text{Y}}=\frac{\Delta\text{C}}{\Delta\text{Y}}+\frac{\Delta\text{S}}{\Delta\text{Y}}$
1 = MPC + MPS
Numericals:
You Must Know,
$\text{Y}=\text{C}+\text{S}$
$\text{AD}=\text{C}+\text{I}$
$\text{AS}=\text{C}+\text{S}$
$\text{APS}=\frac{\text{C}}{\text{Y}}=1-\text{APS}$
$\text{MPS}=\frac{\Delta\text{C}}{\Delta\text{Y}}=1-\text{MPS}$
$\text{MPS}=\frac{\Delta\text{S}}{\Delta\text{Y}}=1-\text{MPC}$
$\text{C}=\bar{\text{C}}+\text{B}(\text{Y})$
$\text{S}=-\bar{\text{C}}+(1-\text{b})\text{Y}$
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