Question
Assuming a Linear Demand Function Qx = 80 - 20Px Identify the Px and Qx tha will maximize the Total Revenue from this Demand Function.
Assuming a Linear Demand Function Qx = 80 - 20Px
Identify the Px and Qx tha will maximize the Total Revenue from this Demand Function.
Qx = 80 and Px = $20 | |
Qx = 40 and Px = $4 | |
Qx = 40 and Px = $2 | |
Qx = 80 and Px = $4 |
The following are correct statements connected to Tax and Subsidy Incidences, EXCEPT:
The most Inelastic Sector has the Highest Tax Incidence | |
The most Inelastic Sector has the Highest Subsidy Incidence | |
The DWL from a Tax is Large if Demand is higly Elastic | |
The DWL from a Tax is Large if the Supply is highly Inelastic |
The following are correct descriptions about the Budget Constraint (BC), as described in class, EXCEPT:
The BC graphically describes all the maximum combinations of X and Y that could be attained for any given set of (I, Px, Py) | |
In the model presented in lecture, the BC follows the condition: I = Px Qx + PyQy | |
If both Px and Py increase in the same propotion, the BC stays the same. | |
The slope of the BC is the ration of prices (Px/Py) |
The following is the KEY reasons why Indifference Curves are typically CONVEX to the origin:
Because X and Y are goods. | |
Because X and Y are ususally close substitutes. | |
Because the assumption of decreasing marginal benefit in consumption. | |
Because the consumer is always indifferent between consuming one unit of X or one unit of Y. |
Step by Step Solution
There are 3 Steps involved in it
Step: 1
Get Instant Access to Expert-Tailored Solutions
See step-by-step solutions with expert insights and AI powered tools for academic success
Step: 2
Step: 3
Ace Your Homework with AI
Get the answers you need in no time with our AI-driven, step-by-step assistance
Get Started