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In the Lindahl Model, Dt represents the aggregate marginal benefit curve, which is the sum of Da and Db---the marginal benefits for the two individuals in the economy. In a Lindahl equilibrium, the optimal quantity of the public good will be where the social marginal benefit intersects the marginal cost (point P).
The first is the only solution in the interior of the upper quadrant. It is a saddle point (as shown below). The second is a repelling point. The third is a degenerate stable equilibrium. By default, the first solution is meant, although the other two solutions are important to keep track of. Any optimal trajectory must follow the dynamical system.
The Laffer curve assumes that no tax revenue is raised at the extreme tax rates of 0% and 100%, meaning that there is a tax rate between 0% and 100% that maximizes government tax revenue. [a] [1] [2] The shape of the curve is a function of taxable income elasticity—i.e., taxable income changes in
The marginal cost curve is the marginal cost of an additional unit at each given quantity. The law of diminishing returns states the marginal cost of an additional unit of production for an organisation or business increases as the quantity produced increases. [8] Consequently, the marginal cost curve is an increasing function for large ...
A market can be said to have allocative efficiency if the price of a product that the market is supplying is equal to the marginal value consumers place on it, and equals marginal cost. In other words, when every good or service is produced up to the point where one more unit provides a marginal benefit to consumers less than the marginal cost ...
If Walras's law has been satisfied, the optimal solution of the consumer lies at the point where the budget line and optimal indifference curve intersect, this is called the tangency condition. [3] To find this point, differentiate the utility function with respect to x and y to find the marginal utilities, then divide by the respective prices ...
An easier way to solve this problem in a two-output context is the Ramsey condition. According to Ramsey, in order to minimize deadweight losses, one must increase prices to rigid and elastic demands/supplies in the same proportion, in relation to the prices that would be charged at the first-best solution (price equal to marginal cost).
In figure 3, the income–consumption curve bends back on itself as with an increase income, the consumer demands more of X 2 and less of X 1. [3] The income–consumption curve in this case is negatively sloped and the income elasticity of demand will be negative. [4] Also the price effect for X 2 is positive, while it is negative for X 1. [3]