Question

Denise has utility over consumption c and leisure l defined by the following function: U(c, l)...

Denise has utility over consumption c and leisure l defined by the following function:

U(c, l) = c + l

a) Suppose Denise has two units of consumption and three units of leisure. What is her utility?

b) Suppose Denise has four units of consumption and one unit of leisure. What is her utility?

c) Graph her indifference curves. Draw at least three separate indifference curves, for U = {2, 4, 6}. Label your axes accordingly.

0 0
Add a comment Improve this question Transcribed image text
Answer #1

a) Utility at C = 2 and L = 3 is U = 2 + 3 = 5 units

b) Utility at C = 4 and L = 1 is U = 4 + 1 = 5 units

c) Since consumption and leisure are two goods with perfect substitution the indifference curves are straight lines.

Add a comment
Know the answer?
Add Answer to:
Denise has utility over consumption c and leisure l defined by the following function: U(c, l)...
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for? Ask your own homework help question. Our experts will answer your question WITHIN MINUTES for Free.
Similar Homework Help Questions
  • Erin has the following utility over cookies and leisure. U = min(31,c) (Utility) 5 € 4...

    Erin has the following utility over cookies and leisure. U = min(31,c) (Utility) 5 € 4 3 2 1 0 0 0.33 0.67 + 5 1 2 3 4 Her indifference curves are plotted in the above graph. She can choose from the following five bundles for leisure and consumption (l,c): 1. Point 1: (3,3) 2. Point 2: (2,2) 3. Point 3: (1,1) 4. Point 4: (3,2) 5. Point 5: (3,1) a. What is her utility from each bundle? b....

  • Question 1: Households A household's utility over consumption C and leisure l is U - U(C,0)...

    Question 1: Households A household's utility over consumption C and leisure l is U - U(C,0) Cl 1. Plot the household's indifference curve for U-80 for values of C andlless than 20 (i.e. find the curve containing all combinations of C and ( such that U(C, 0) 80) The household has a time endowment of h=16 hours per day. The wage rate per hour is w 1.25. The household's labour income is therefore wNs, where N-h-l-16- l is the time...

  • Need as much details as possible. Microeconomics. 2. Vera's utility over consumption (that is, all goods and service...

    Need as much details as possible. Microeconomics. 2. Vera's utility over consumption (that is, all goods and services that she buys), C, and leisure (work- free time), L, is U(CL)-CL. Her hourly wage is w=10 €. Suppose that she can work for 24 hours a day if she wants to and that the price of consumption is p . (a) How many units of consumption can Vera buy in a day if she works non-stop? What if she works 24-L...

  • 4. Let a person's utility function over consumption, X, and leisure, L, be given by U...

    4. Let a person's utility function over consumption, X, and leisure, L, be given by U = XL2, SO MUx = L2 and MUL = 2xL.The individual may work up to 24 hours per day at wage rate, w = $10 per hour, and he has non-labor income of $50 per day. The price of x, px, is $5. (a) Find the utility-maximizing x and L. (b) Show that at the utility- maximizing quantities of x and L, the consumer's...

  • Clark gains utility from consumption c and leisure l and his preferences for consumption and leisure...

    Clark gains utility from consumption c and leisure l and his preferences for consumption and leisure can be expressed as U(c, l) = 2(√ c)(l). This utility function implies that Clark’s marginal utility of leisure is 2√ c and his marginal utility of consumption is l √ c . He has 16 hours per day to allocate between leisure (l) and work (h). His hourly wage is $12 after taxes. Clark also receives a daily check of $30 from the...

  • Suppose Tom has a utility function U=C*L C= consumption L= hours of leisure Tom has 100...

    Suppose Tom has a utility function U=C*L C= consumption L= hours of leisure Tom has 100 hours to divide between work and leisure per week wage is $20/hr 1. Write down budget constraint in terms of consumption and hours of work 2.Tom make decisions on hours of work, leisure and consumption to max. utility. Explain why we can collapse this problem to one in which he chooses hours of leisure only 3. Find optimal hours of work and total consumption...

  • 1. Janet's utility depends on consumption c and leisure l. She earns a wage equal to...

    1. Janet's utility depends on consumption c and leisure l. She earns a wage equal to w per hour, has an investment income equal to M(greater than or equal to) 0 and needs to sleep at least 8 hours a night. Normalize the price of consumption goods at $1. (i) Draw her indifference curves between hours of leisure and consumption, her budget line and her equilibrium choice of c and l. What is the slope of the budget line and...

  • 1. a. Naomi's utility function: U C is consumption L is leisure 75 x In(C)+300 x...

    1. a. Naomi's utility function: U C is consumption L is leisure 75 x In(C)+300 x InL) Naomi's Budget Constraint is a little tricky Let's assume she is eligible for a government program that guarantees her S5000 a year for consumption and where the benefit is reduced by 50% for every dollar earned through working once she earns $10,000 she no longer receives the subsidy as it has been completely reduced by her income from working. If Sarah does decide...

  • A person chooses between leisure and consumption. All of their consumption comes from current income. The...

    A person chooses between leisure and consumption. All of their consumption comes from current income. The utility derived from any combination of leisure and consumption is given by U- YL-88Y where U is utility, L is the hours of leisure per week and Yis the number of dollars of income all of which will be spent on consumption. The person can work as many hours as they wish during the week at a constant wage of $4 per hour. There...

  • Consider a representative consumer who has preferences over an aggregate consumption good c and leisure l....

    Consider a representative consumer who has preferences over an aggregate consumption good c and leisure l. Her preferences are described by the utility function: U(c,l) = ln(c) + ln(l) The consumer has a time endowment of h hours which can be used to work at the market or enjoyed as leisure. The real wage rate is w per hour. The worker pays a proportional wage tax of rate t, so the worker’s after-tax wage is (1−t)w. The consumer also has...

ADVERTISEMENT
Free Homework Help App
Download From Google Play
Scan Your Homework
to Get Instant Free Answers
Need Online Homework Help?
Ask a Question
Get Answers For Free
Most questions answered within 3 hours.
ADVERTISEMENT
ADVERTISEMENT
ADVERTISEMENT