If a consumer wishes to maximize satisfaction given limited income and MU x/P x < MU y/P y then the consumer should:
Law of Substitution will be followed here, here the customer will replace goods y with goods x, as the MU of goods y is higher than that of x, and he will continue to do so until the Marginal Utility on both the goods become equal. So here the customer should substitute goods y with goods x until the utility of both becomes equal.
If a consumer wishes to maximize satisfaction given limited income and MU x/P x < MU...
A consumer who has a limited budget will maximize utility or satisfaction when the 1 Multiple Choice 0 ratlos of the marginal utility of each product purchased divided by its price are equal. 0 total utility derived from each product purchased is the same. 0 marginal utility of each product purchased is the same. 0 price of each product purchased is the same.
1. Utility is given by U(x, y) = xy + 10y, with marginal utilities MU, = y and MU, = x + 10. The price of r is Px and the price of y is Py. The consumer has income m. (a) Assume first that we have an interior solution. Solve for the demand for r. (b) Suppose now that m= 100. Since x must never be negative, what is the maximum price for good x for which this consumer...
(12 points) Tom spends all his $100 weekly income on two goods, X and Y. His utility function is given by U(X, Y)-XY. The MU,-Y and MU,-X. If P,-4 and PY-10. How much of each should he buy to maximize his utility? Now Tom's utility function is given by U(X, Y) = X2YE. The MU,--XT-YE and MUY- a. b. How much of each should he buy to maximize his utility? Note the relationship between your answers in a and b....
Consider a consumer whose utility function is given by U(x, y) = x^1/3 y^2/3, where x and y represent quantities of consumption of two consumer goods. (a) If the consumer’s income is $100 and the prices of x and y are both $1, how should the consumer maximize her utility? What is her maximum level of utility? (b) If the price of y rose to $2, what would be the resulting income and substitution effects? Illustrate your answer.
Maximize P subject to the given conditions. P = 2x − 9y x ≥ 0 y ≤ 3 x − y ≤ 4 maximum value P = point where maximum occurs (x, y) =
1) How much of good A and B should the consumer buy to maximize utility? 2) Suppose the consumer's income increased from $11 to $14, what would be the utility-maximizing combination of goods A and B? Answer the next question(s) based on the table below showing the marginal-utility schedules for gouds A and B for a hypothetical consumer. The price of good A is $1 and the price of good B is $2. The income of the consumer is $1...
QUESTION 10 Units of X MU MUx/Px $2 Units of Y MUy MUy/Py $4 20 1 48 18 2 40 3 16 36 14 4 32 12 24 6 1 6 12 If the prices of X and Y are $2 and $4 per unit, respectively, and this consumer has $10 in income to spend, to maximize total utility, this consumer should buy O 2 units of X and 2 units of Y 01 unit of X and 1 unit...
Suppose a consumer’s utility function is given by U(X,Y) = X*Y. Also, the consumer has $180 to spend, and the price of X, PX = 4.50, and the price of Y, PY = 2 a. How much X and Y should the consumer purchase in order to maximize her utility? b. How much total utility does the consumer receive? c. Now suppose PX decreases to 2. What is the new bundle of X and Y that the consumer will demand?...
The following two schedules show the amounts of additional satisfaction (marginal utility that a consumer would get from successive quantities of products A and B. Instructions: Enter your answers as whole numbers Units of Good A MU of Good A Price of A-56 MUIP for A Units of Good B Mul of Good B Price of B=$1 MUP for B 72 60 . 54 2 42 30 4 30 S524 0 20 7 12 7 38 a. The consumer has...
Question 5 2 p The marginal-utility-to-price ratio is a representation of the: total satisfaction a consumer gets from a good additional satisfaction a consumer gets from a good satisfaction per dollar spent that a consumer gets from a good law of demand