Question: Consider an individual with the following utility function: U(C,L) = C 1/2 L 1/2 , where C is quantity of consumption and L is hours
- Consider an individual with the following utility function: U(C,L) = C1/2L1/2, where C is quantity of consumption and L is hours of leisure in a week.Total time available to allocate between leisure and consumption is 112 hours per week. The individual has non-labor income of $200 per week and an hourly wage of $10. Note that and
- What is the marginal rate of substitution of leisure for consumption? (Your answer should be an equation, not a number)
- Write down the equation for this individual's budget constraint.
- Graph the budget constraint.
- Solve for this individual's optimal level of:
- consumption
- leisure
- hours of work
- What is her reservation wage?
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