Please explain your answer in detail. I have the answer.
Suppose goods X and Y are produced along a production
possibilities frontier 4X2 + Y2 = 500 and
they are perfect substitutes such that U = X + Y. The slope of the
production possibilities frontier is . What is this slope
at the utility-maximizing point?
|
a. |
0 |
|
|
b. |
−1 |
|
|
c. |
−4 |
|
|
d. |
−5 |


Please explain your answer in detail. I have the answer. Suppose goods X and Y are...
34 Suppose demand for a good is Qp 100-P and supply is Q -20+ P. What is the amount conumers pay producers? a. 60 b. 2400 c. 3600 d. 6400 35. Suppose goods X and Y are produced along a production possibilites frensier X0 + 4y- 500 ad y perfect substitutes such that U-X+Y. The slope of the production possibilities frontier is 250 What is the MRTS at the optimal point? a. C.
a. 0 b. 1 c. 50 d. 2 33. All of the following might explain a firm offering quantity discounts encerpt a. lower costs of handling large orders. b. an inelastic demand for the good. c. monopoly power in this market. d. existence of some high and some low demand consumers 34. Suppose demand for a good is Qo-100-P and supply is Qs-20+P. What is the amount comsumens py producers? a. 60 b. 2400 С. 3600 d. 6400 Suppose goods...
General Equilibrium: Consider an economy that can produce tacos (X) and hamburgers (Y). Let the production possibilities frontier (PPF) be Y2 = 100-4X2 (Eq. 1) or, equivalently ? = √100 − 4?2 (Eq. 2) (for positive values of tacos and hamburgers). This means that the rate of product transformation (RPT), the number of hamburgers that must be given up to get one more taco along the PPF, is − ??/?? = 4?/(√100−4?2) a. Suppose initially that the price of X...
I) Suppose two goods X and Y are perfect substitutes. Find the Marshallian demand for X and Y for : 1) Px>Py 2) Px=Py 3) Px<Py II) Draw a Diagram to show Income effect and Substitution effect
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12) If the utility for two goods Y and Yis measured as U-x + y, then it can be concluded that A)"k" and"y"are both bads. B) x and yare perfect substitutes C) the indifference curves on the xy graph will be upward sloping. D) x and y are perfect complements.
Please explain how
Refer to Table 2.xxx. Assume that Bubba's Food Truck only produces burgers and sushi. A combination of 24 burgers and 26 pieces of sushi would appear: Table 2.xxx Production choices for Bubba's Food Truck CHOICE QUANTITY OF BURGERS PRODUCED QUANTITY OF SUSHI PRODUCED 28 24 18 10 0 14 26 34 40 along Bubba's production possibilities frontier inside Bubba's production possibilities frontier outside Bubba's production possibilities frontier at the horizontal intercept of Bubba's production possibilities frontier I...
A country produces goods X and Y and has the following equation for its production possibilities frontier: X3 + 2Y2 = 96 or Y = (48 - 0.5X3)1/2 = (48 – X3/2)1/2 Again you are told that the economy is producing efficiently and that this time it has chosen to produce and consume 3 units of X. At this point on the production possibilities frontier, you would use calculus to obtain the opportunity cost of one more unit of Y...
4.1. Suppose you have two distinct bundles X and Y, and, for you, X is strictly better than Y. Explain briefly using a graph and words why the two indifference curves associated to two bundles X and Y I(X) and I(Y) cannot cross each other. 4.2. Explain using a graph and words why if the assumption of monotonic preferences (aka "more-is- better") implies that indifference curves are not thick and they must be downward sloped. 4.3. Provide three examples of...
Suppose you have the following utility function U(X.,Y)-min{2X,Y} Let's assume you have $80 to spend between goods X and Y and the prices are Px 2 and Py -4 Find the utility maximizing consumption level of X and Y. Please show all your work and provide explanations.
Suppose X and Y are iid Uniform[0,1] random variables.
Please explain in detail how you get the answer for each
question. Thanks.
(7) Suppose X and Y are iid Uniform[0,1random variables. Let U = X and(X the correct answer in each of parts (a), (b), (d), (e) and show your' work in part (c) Circle (а) Р(V - U < 1/2) %3 Jacobjan factor 1/2. 1/8 0. (b) The domain D where the joint density f(U,v(u, v) is defined is...