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5. Answer the following for a consumer whose preference is represented by U(x, y) = xy...
1. Suppose a consumer has the utility function over goods x and y u(x, y) =...
1. Suppose a consumer has the utility function over goods x and y u(x, y) = 3x}}} (a) Setup the utility maximization problem for this consumer using the general budget con- straint. (2 points) (b) Will the constraint be active/binding? Is the sufficient condition for interior solution satisfied? Prove your answers. (4 points) (c) Solve the utility maximization problem for the Marshallian demand equations x (Px, py,m) and y* (Px, Py,m). Show all of your work and circle your final...
2. Find the optimal bundle for a consumer whose preference is represented by U(r,s) = min(2r,...
2. Find the optimal bundle for a consumer whose preference is represented by U(r,s) = min(2r, 3s) and when Pr = 20, Ps = 10 and income is $1200. (10 points)
1. Suppose a consumer has the utility function over goods x and y u(x,y) = 3x3...
1. Suppose a consumer has the utility function over goods x and y u(x,y) = 3x3 yž (a) Setup the utility maximization problem for this consumer using the general budget con- straint. (2 points) (b) Will the constraint be active/binding? Is the sufficient condition for interior solution satisfied? Prove your answers. (4 points) (c) Solve the utility maximization problem for the Marshallian demand equations x* (Px, Py,m) and y* (Px, Py,m). Show all of your work and circle your final...
3. Find the optimal bundle for a consumer with $500 budget whose preference is represented by...
3. Find the optimal bundle for a consumer with $500 budget whose preference is represented by U(m, n) = 2m + 2n when a) Pm = 10, Pn = 20 (5 points) b) Pm = 20, Pn = 10 (5 points) 4. Show income and substitution effect on graph when price of a normal good decreases. (10 points)
(a) A representative consumer has a utility function U (x, y) = xy. A representative firm makes good x and has a product...
(a) A representative consumer has a utility function U (x, y) = xy. A representative firm makes good x and has a production function x = f(k, l) = (kl)0.25and an unavoidable fixed cost equal to A. There are 100 consumers and, initially, 100 firms. Prices are w = v = Py = 1 and Px is determined in a competitive market. Representative consumer income is I = 2. (a) Find the representative individual’s Marshallian demand for good x?
1. Suppose a consumer has the utility function over goods x and y u(x,y) = 3x{y}...
1. Suppose a consumer has the utility function over goods x and y u(x,y) = 3x{y} (a) Setup the utility maximization problem for this consumer using the general budget con- straint. (2 points) (b) Will the constraint be active/binding? Is the sufficient condition for interior solution satisfied? Prove your answers. (4 points) (c) Solve the utility maximization problem for the Marshallian demand equations x* (Px. Py,m) and y* (Px.p.m). Show all of your work and circle your final answers. (7...
A consumer's preferences are given by the following utility function: u(x,y) = xy Assume Pold =...
A consumer's preferences are given by the following utility function: u(x,y) = xy Assume Pold = 1, Py = 1, and I = 8. a. Solve for the Marshallian demand functions of x and y (your answer should have numbers, not variables. You should round your answers to three decimal places): * old 4 y = 4 b. What is the utility associated with these demands, prices, and income? u = 16 c. Suppose the price of x rises to...
2. Assume a consumer has as preference relation represented by u(x1, x2) = axi + bx2...
2. Assume a consumer has as preference relation represented by u(x1, x2) = axi + bx2 with x E C = R4, and a, b > 0. Answer the following: a. Show the preference relation this consumer is convex and strictly monotonic show preferences are not strictly convex for this consumer. b. Graph the indifference curves for this consumer. Now, solve for an explicit expression for the indiffence curve (i.e., x (x1; ū) i constructed in class for an indifference...
Consider a consumer whose income is 100 and his preference is given by U-10x04yo6. If PX-Py-1,...
Consider a consumer whose income is 100 and his preference is given by U-10x04yo6. If PX-Py-1, what is the optimal consumption bundle by the consumer? (Please write out the constraint utility maximization problem completely, including the budget function.) Derive the demand of Good X and Y by this consumer. (The result should be a function giving you the amount of X he will buy at every given price level Px, and a function for good Y as well.) a. b....
i need help with (b) and (c)!!! thank u!!!! Jeanette has the following utility function: U= a*In(x) + b*In(y), where...
i need help with (b) and (c)!!! thank u!!!!
Jeanette has the following utility function: U= a*In(x) + b*In(y), where a+b=1 a) For a given amount of income I, and prices Px. Py, find Jeanette's Marshallian demand functions for X and Y and her indirect utility function. (6 points) b) From now on, you can use the fact that the utility parameters are a=0.2 and b=0.8. Find the Hicksian demand functions and the corresponding expenditure function. (6 points) c) Suppose...
1. Suppose a consumer has the utility function over goods x and y u(x, y) = 3x}}} (a) Setup the utility maximization problem for this consumer using the general budget con- straint. (2 points) (b) Will the constraint be active/binding? Is the sufficient condition for interior solution satisfied? Prove your answers. (4 points) (c) Solve the utility maximization problem for the Marshallian demand equations x (Px, py,m) and y* (Px, Py,m). Show all of your work and circle your final...
2. Find the optimal bundle for a consumer whose preference is represented by U(r,s) = min(2r, 3s) and when Pr = 20, Ps = 10 and income is $1200. (10 points)
1. Suppose a consumer has the utility function over goods x and y u(x,y) = 3x3 yž (a) Setup the utility maximization problem for this consumer using the general budget con- straint. (2 points) (b) Will the constraint be active/binding? Is the sufficient condition for interior solution satisfied? Prove your answers. (4 points) (c) Solve the utility maximization problem for the Marshallian demand equations x* (Px, Py,m) and y* (Px, Py,m). Show all of your work and circle your final...
3. Find the optimal bundle for a consumer with $500 budget whose preference is represented by U(m, n) = 2m + 2n when a) Pm = 10, Pn = 20 (5 points) b) Pm = 20, Pn = 10 (5 points) 4. Show income and substitution effect on graph when price of a normal good decreases. (10 points)
1. Suppose a consumer has the utility function over goods x and y u(x,y) = 3x{y} (a) Setup the utility maximization problem for this consumer using the general budget con- straint. (2 points) (b) Will the constraint be active/binding? Is the sufficient condition for interior solution satisfied? Prove your answers. (4 points) (c) Solve the utility maximization problem for the Marshallian demand equations x* (Px. Py,m) and y* (Px.p.m). Show all of your work and circle your final answers. (7...
A consumer's preferences are given by the following utility function: u(x,y) = xy Assume Pold = 1, Py = 1, and I = 8. a. Solve for the Marshallian demand functions of x and y (your answer should have numbers, not variables. You should round your answers to three decimal places): * old 4 y = 4 b. What is the utility associated with these demands, prices, and income? u = 16 c. Suppose the price of x rises to...
2. Assume a consumer has as preference relation represented by u(x1, x2) = axi + bx2 with x E C = R4, and a, b > 0. Answer the following: a. Show the preference relation this consumer is convex and strictly monotonic show preferences are not strictly convex for this consumer. b. Graph the indifference curves for this consumer. Now, solve for an explicit expression for the indiffence curve (i.e., x (x1; ū) i constructed in class for an indifference...
Consider a consumer whose income is 100 and his preference is given by U-10x04yo6. If PX-Py-1, what is the optimal consumption bundle by the consumer? (Please write out the constraint utility maximization problem completely, including the budget function.) Derive the demand of Good X and Y by this consumer. (The result should be a function giving you the amount of X he will buy at every given price level Px, and a function for good Y as well.) a. b....
i need help with (b) and (c)!!! thank u!!!!
Jeanette has the following utility function: U= a*In(x) + b*In(y), where a+b=1 a) For a given amount of income I, and prices Px. Py, find Jeanette's Marshallian demand functions for X and Y and her indirect utility function. (6 points) b) From now on, you can use the fact that the utility parameters are a=0.2 and b=0.8. Find the Hicksian demand functions and the corresponding expenditure function. (6 points) c) Suppose...
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