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Where a tax increases linearly, the deadweight loss increases as the square of the tax increase. This means that when the size of a tax doubles, the base and height of the triangle double. Thus, doubling the tax increases the deadweight loss by a factor of 4. The varying deadweight loss from a tax also affects the government's total tax revenue.
The tax raises the price which the customers pay for the good (unless the absorb the whole tax cost) and lowers the price the producers are effectively selling the good for unless they pass on the whole tax cost. The difference between the two prices remains the same no matter who bears most of the burden of the tax.
As popularized by supply-side economist Arthur Laffer, the curve is typically represented as a graph that starts at 0% tax with zero revenue, rises to a maximum rate of revenue at an intermediate rate of taxation, and then falls again to zero revenue at a 100% tax rate. However, the shape of the curve is uncertain and disputed among economists.
Because the consumer is elastic, the consumer is very sensitive to price. A small increase in price leads to a large drop in the quantity demanded. The imposition of the tax causes the market price to increase from P without tax to P with tax and the quantity demanded to fall from Q without tax to Q with tax. Because the consumer is elastic ...
This situation yields economic profit for the firm equal to the green area B, consumer surplus equal to the light blue area A, and a deadweight loss equal to the purple area C. If the firm is a price discriminating monopolist, then it has the capacity to extract more resources from the consumer. It charges a lump sum fee, as well as a per-unit ...
In reality, however, the net wage is the gross wage times one minus the tax rate, all divided by the price of consumption goods. With the status quo income tax, deadweight loss exists. Any addition to the price of consumption goods or an increase in the income tax extends the deadweight loss further.
(Reuters) -U.S. President Joe Biden and Senator Bernie Sanders called on Novo Nordisk and Eli Lilly to reduce the prices of their weight-loss and diabetes drugs, in a jointly authored opinion ...
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).