Question

Bernice is has the following utility over leisure (l) and consumption(c): u(l,c) = min{l,c}. We presume...

Bernice is has the following utility over leisure (l) and consumption(c): u(l,c) = min{l,c}. We presume that the wage is $9 and that the time allocation is T = 100. The price of consumption is normalized at $1. She has no other income.

(a) How much will she consume and how much time will she work?

(b) If the wage rises to $19, how much will she consume and how much time will she

work?

(c) Is the supply of labour upward or downward sloping for the change in the wage?

Homework Answers

Know the answer?
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
Similar Questions
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...
Adam has a utility function U(C,R) = CR, where R is leisure and C is consumption...
Adam has a utility function U(C,R) = CR, where R is leisure and C is consumption per day. He has 16 hours per day to divide between work and leisure. Mark has a non-labor income of $48 per day. (a) If Mark is paid a wage of $6 per hour, how many hours of leisure will he choose per day? (b) As a result of a promotion, Mark is now paid $ 8 per hour. How will his leisure time...
3. Suppose that an individual’s utility function for consumption, C, and leisure, L, is given by...
3. Suppose that an individual’s utility function for consumption, C, and leisure, L, is given by U(C, L) = C 0.5L 0.5 This person is constrained by two equations: (1) an income constraint that shows how consumption can be financed, C = wH + V, where H is hours of work and V is nonlabor income; and (2) a total time constraint (T = 1) L + H = 1 Assume V = 0, then the expenditure-minimization problem is minimize...
Adam has a utility function U(C,R) = CR, where R is leisure and C is consumption...
Adam has a utility function U(C,R) = CR, where R is leisure and C is consumption per day. He has 16 hours per day to divide between work and leisure. Mark has a non-labor income of $48 per day. (a) If Mark is paid a wage of $6 per hour, how many hours of leisure will he choose per day? (b) As a result of a promotion, Mark is now paid $ 8 per hour. How will his leisure time...
Consider a consumer who has preferences over consumption (x) and leisure (L) represented by u(L, x)...
Consider a consumer who has preferences over consumption (x) and leisure (L) represented by u(L, x) = 10 ln L + 5 ln x. The consumer has 24 hours in the day (T = 24) to divide between work and leisure. The consumer can choose however many hours they want to work. For each hour of work they are paid a wage given by w = 10. Consumption (x) costs 1 per unit. (a) Initially suppose that the consumer has...
1)Suppose that the utility function of a household is: U(c,l) = 2c +4l What is the...
1)Suppose that the utility function of a household is: U(c,l) = 2c +4l What is the marginal rate of substitution between consumption and leisure? 2)Y = 8L^0.5 What is the marginal product of labour when there are 4 employees in the economy? 3)Suppose that a household must pay $100 in taxes and can work a maximum of 16 hours at a wage of $10 per hour. What is the maximum this household can consume in this period?
Santi derives utility from the hours of leisure (l) and from the amount of goods (c)...
Santi derives utility from the hours of leisure (l) and from the amount of goods (c) he consumes. In order to maximize utility, he needs to allocate the 24 hours in the day between leisure hours (l) and work hours (h). Santi has a Cobb-Douglas utility function, u(c, l) = c 2/3 l 1/3 . Assume that all hours not spent working are leisure hours, i.e, h + l = 24. The price of a good is equal to 1...
Santi derives utility from the hours of leisure (l) and from the amount of goods (c)...
Santi derives utility from the hours of leisure (l) and from the amount of goods (c) he consumes. In order to maximize utility, he needs to allocate the 24 hours in the day between leisure hours (l) and work hours (h). Santi has a Cobb-Douglas utility function, u(c,l) = c2/3l1/3. Assume that all hours not spent working are leisure hours, i.e, h + l = 24. The price of a good is equal to 1 and the price of leisure...
John’s utility function is represented by the following: U(C,L) = (C-400)*(L-100), where C is expenditure on...
John’s utility function is represented by the following: U(C,L) = (C-400)*(L-100), where C is expenditure on consumption goods and L is hours of leisure time. Suppose that John receives $150 per week in investment income regardless of how much he works. He earns a wage of $20 per hour. Assume that John has 110 non-sleeping hours a week that could be devoted to work. a.Graph John’s budget constraint. b.Find John’s optimal amount of consumption and leisure. c.John inherits $300,000 from...
(40 marks) Bob is deciding how much labour he should supply. He gets utility from consumption...
Bob is deciding how much labour he should supply. He gets utility from consumption of beer (given by C) and from leisure time (given by L), which he spends hanging out with his friend Doug. This utility is given by the following utility function: U(C, L) = ln(C) + θ ln(L) where the value of θ was determined by your student number and ln(C) denotes the natural logarithm of consumption etc. Given this utility function, Bob’s marginal utility from consumption...
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT