Draw the consumer budget constraint on the plane

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Suppose that instead of being subject to a lump-sum tax, the consumer faces a labor income tax with a tax-free threshold. More precisely, the representative consumer pays no tax on wage income for the rs x units of real wage income, and then pays a proportional tax on each unit of real wage income greater than x (in Australia, for example, this threshold is $18,200 per annum).

The consumer's budget constraint is then given by C= w(h-l) + pi if w(h-l) is less than or equal to x, and C= w(h-1)-t[w(h-l)-x]+pi if w(h-l) is greater than x.

where C is consumption, l is leisure, w is the wage, denotes dividends, and h is the total amount of time available.

1. Draw the consumer's budget constraint on the (l;C) plane.

2. Suppose that the government reduces the tax deduction x. Using diagrams, determine the e ects of this tax change on the optimal choices of the consumer. Explain your results in terms of income and substitution e ects and consider two cases:

CASE 1: The consumer pays a positive tax before x is reduced.

Reference no: EM131196037

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