Problem 5. Consider the utility function U = In(M) + In(S) where M is the level of medical care, and S is spending on all other goods. This implies MgUM = M1 and MgUS = S1. Suppose medical care is priced at $120 per unit of medical care, income is $30,000, and let Ps = 1.1. Write the budget constraint. [5]2. Sketch the budget constraint where the quantity of M is on the horizontal axis. [5]3. Sketch the optimality condition. How is this optimal computed? [5]4. Suppose price of medical care decreases by $20 per unit of medical care, sketch the new budget constraint on the same graph as Problem 5.2. [5]

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Problem 5. Consider the utility function U = In(M) + In(S) where M is the level of medical
care, and S is spending on all other goods. This implies MgUM = M1 and MgUS = S1.
Suppose medical care is priced at $120 per unit of medical care, income is $30,000, and let Ps
= 1.1. Write the budget constraint. [5]2. Sketch the budget constraint where the quantity of
M is on the horizontal axis. [5]3. Sketch the optimality condition. How is this optimal
computed? [5]4. Suppose price of medical care decreases by $20 per unit of medical care,
sketch the new budget constraint on the same graph as Problem 5.2. [5]
Transcribed Image Text:Problem 5. Consider the utility function U = In(M) + In(S) where M is the level of medical care, and S is spending on all other goods. This implies MgUM = M1 and MgUS = S1. Suppose medical care is priced at $120 per unit of medical care, income is $30,000, and let Ps = 1.1. Write the budget constraint. [5]2. Sketch the budget constraint where the quantity of M is on the horizontal axis. [5]3. Sketch the optimality condition. How is this optimal computed? [5]4. Suppose price of medical care decreases by $20 per unit of medical care, sketch the new budget constraint on the same graph as Problem 5.2. [5]
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