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July 16, 2026 

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TOTAL-MARGINAL RULE: A mathematical connection between a marginal value is the slope of a curve of the corresponding total value stating that the marginal IS the slope of the total curve. If the total curve has a positive slope (that is, is upward sloping), then marginal is positive. If the total product has a negative slope (downward sloping), then marginal is negative. If the total curve has a zero slope (horizontal), then marginal is zero. Moreover, if the total curve has an increasing slope (becoming steeper), then the marginal is rising. If the total curve has a decreasing slope (becoming flatter), then the marginal is falling.

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CONSTRAINED UTILITY MAXIMIZATION

The process of obtaining the highest possible level of utility from the consumption of goods or services, under given restrictions, when the highest overall level of utility cannot be reached. The notion of constrained utility maximization is a modification of the more general utility maximization assumption. It is based on the recognition that consumers might be restricted from achieving the absolute maximum level of utility. The primary restrictions tend to be the amount of income available relative to price paid. Constrained utility maximization generally does reach the peak of the total utility curve.

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