and $S=-a+(1-b) Y,$ where $C, S,$ and $Y$ are consumption, saving, and national income, respectively. The constant $a$ represents the vertical intercept, and $b$ represents the slope of the consumption schedule. (FIGURE CAN'T COPY)
a. Use the following data to substitute numerical values for $a$ and $b$ in the consumption and saving equations.
c. Suppose that the amount of saving that occurs at each level of national income falls by $ 20$ but that the values of $b$ and $(1-b)$ remain unchanged. Restate the saving and consumption equations for the new numerical values, and cite a factor that might have caused the change.
b. What is the economic meaning of $b$ ? Of $(1-b) ?$Linear equations for the consumption and saving schedules take the general form $C=a+b Y$