Question

A consumer has typically shaped indifference curves and budget constraint and is currently spending all her...

A consumer has typically shaped indifference curves and budget constraint and is currently spending all her income. She is consuming a bundle of goods such that her MRSXY is greater than PX /PY . This consumer could increase her utility by:

a. consuming more of good X and less of good Y

b. consuming more of good Y and less of good X

c. neither of the above because we can tell she is already maximizing utility because she is spending all her income

Homework Answers

Answer #1

In the above case, MRSxy is greater than Px/Py then consumer can increase her utility by consuming more of good X and less of good Y.

Marginal rate of substitution is the rate at which a consumer is willing to sacrifice amount of good x by amount of good y while maintaining the same utility. At the equilibrium level,

MRSxy = Px / Py

Here ,Px = price of x

Py = price of y

When MRSxy is greater than Px/Py then consumer will get more satisfaction by purchasing certain amount of x than y. Given her budget constraint, she will buy more of x than y.

Thus consumer will pay more for x than the prevailing price. As a result, increase in purchase of x will cause MRS to fall till it becomes equal to the ratio of px/py. Finally an equilibrium is established.

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
In general, given the "usual"shaped indifference curves, the point of utility maximization occurs where: Select one:...
In general, given the "usual"shaped indifference curves, the point of utility maximization occurs where: Select one: a. the indifference curve crosses the budget constraint b. the MRS of X for Y is equal to PX/ PY c. the MRS of X for Y is equal to PY/ PX d. the MRS of X for Y is equal to MUy/MUx
Consider a consumer with a utility function U = x2/3y1/3, where x and y are the...
Consider a consumer with a utility function U = x2/3y1/3, where x and y are the quantities of each of the two goods consumed. A consumer faces prices for x of $2 and y of $1, and is currently consuming 10 units of good X and 30 units of good Y with all available income. What can we say about this consumption bundle? Group of answer choices a.The consumption bundle is not optimal; the consumer could increase their utility by...
If a consumer's budget constraint has a slope that is less than -1: A. the consumer...
If a consumer's budget constraint has a slope that is less than -1: A. the consumer gets less utility from good X than from good Y. B. the price of good X is less than the price of good Y. C. the consumer gets more utility from good X than from good Y. D. the price of good X is greater than the price of good Y. A consumer has U = X0.5Y0.5 for a utility function, with MUx =...
If at the current consumption bundle where all income is spent, the slope of the indifference...
If at the current consumption bundle where all income is spent, the slope of the indifference curve at this bundle is steeper than the slope of the budget line, and X is on the horizontal axis a. the consumer is willing to give up more of good Y to get an additional unit of good X than is necessary under the current market prices. b. MRS < PX /PY. c. MRS = - PX /PY. d. the consumer is willing...
Question 1 The following are key characteristics of Indifference Curves, EXCEPT: A. Each indifference curve identifies...
Question 1 The following are key characteristics of Indifference Curves, EXCEPT: A. Each indifference curve identifies the combinations of X and Y where the consumer is equaly happy. B. Indifference curves are convex to the origin because X and Y are assumed to be close substitutes. C. For any combination of X and Y there is one and only one Indifference Curve. D. Indifference curves cannot logically cross between them if preferences are well defined. Question 2 The following are...
Joy has utility function ?(?, ?) and she is currently spending all of her income on...
Joy has utility function ?(?, ?) and she is currently spending all of her income on positive (non-zero) amounts of goods ? and ?. ?? = 12 and ?? = 10. At Joy’s current consumption bundle ??(?,?) ?? = 21 and ??(?,?) ?? = 7. 2a. Use indifference curves and budget constraints to illustrate Joy’s current situation. Calculate all slopes and show them in your diagram. 2b. Assume that one unit of ? is a small amount. How much ?...
Suppose the marginal utilities from consuming good X and Y are MUX=20 and MUY=30, respectively. And...
Suppose the marginal utilities from consuming good X and Y are MUX=20 and MUY=30, respectively. And prices of good X and good Y are PX=$3 and PY=$4. Which of the following statements is true? A. The consumer is maximizing utility B. The consumer could increase utility by consuming less Y and more X C. The consumer could increase utility by consuming less X and more Y D. The consumer is receiving less marginal utility per dollar from good X than...
(a) A consumer has a budget constraint which takes the usual form  m ≥ pxx + pyy,  ...
(a) A consumer has a budget constraint which takes the usual form  m ≥ pxx + pyy,   (where  m is income and  px, py   are the prices of x and y  respectively), and is observed to choose (x, y) = (3, 5) when (px, py) = (1, 2)   and (x, y) = (5, 3) when (px, py) = (2, 1). Is the consumer’s behaviour consistent with the (weak) axiom of revealed preference? (b) Suppose an individual has no income, but is endowed with 10 units...
1. A consumer has the utility function U = min(2X, 5Y ). The budget constraint isPXX+PYY...
1. A consumer has the utility function U = min(2X, 5Y ). The budget constraint isPXX+PYY =I. (a) Given the consumer’s utility function, how does the consumer view these two goods? In other words, are they perfect substitutes, perfect complements, or are somewhat substitutable? (2 points) (b) Solve for the consumer’s demand functions, X∗ and Y ∗. (5 points) (c) Assume PX = 3, PY = 2, and I = 200. What is the consumer’s optimal bundle? (2 points) 2....
Suppose a consumer has the utility function U (x, y) = xy + x + y....
Suppose a consumer has the utility function U (x, y) = xy + x + y. Recall that for this function the marginal utilities are given by MUx(x,y) = y+1 and MUy(x,y) = x+1. (a) What is the marginal rate of substitution MRSxy? (b)If the prices for the goods are px =$2 and py =$4,and if the income of the consumer is M = $18, then what is the consumer’s optimal affordable bundle? (c) What if instead the prices are...