Answer:
Payroll factor State U:
- commissions $50,000
- fringe benefit package $15,000
Explanation:
State Sales Generated Fiona’s Time Spent There
U $3,000,000 20%
V $4,000,000 50%
X $8,000,000 30%
Sales percentage generated in state U = $3,000,000 / $15,000,000 = 20%
so 20% of the $250,000 commissions should be assigned to state U = $50,000
Time spent in state U = 20% x $75,000 fringe benefits = $15,000 assigned to state U
Question Completion:
Matrix payoff:
Sharon
Left Right
Paolo Left 8, 3 4, 4
Right 5, 3 5, 4
Answer:
The only dominant strategy in this game is for ___Paolo______ to choose ____Right______.
The outcome reflecting the unique Nash equilibrium in this game is as follows: Paolo chooses ____Right______ and Sharon chooses __ Right_____.
Explanation:
a) Paolo's dominant strategy is the strategy that always provides the greater utility to Paolo, no matter what Sharon's strategy is. In this case, the dominant strategy for Paolo is to choose RIGHT always.
b) The Nash Equilibrium concept determines the optimal solution in a non-cooperative game in which each player (e.g. Paolo and Sharon) lacks any incentive to change their initial strategies. This implies that each player can achieve their desired outcomes by not deviating from their initial strategies since each player's strategy is optimal when considering the decisions of the other player.
Answer:please refer to the explanation section
Explanation:
The Question is incomplete. the question requires us to calculate minimum number of customers required to cover costs of promotions, to calculate the minimum number of customers required we need a price per customer. let us assume the price $6
Variable costs = $3.75
Fixed costs = $18000
Minimum Customers Required = Fixed costs/(Price - Variable cost)
Minimum Customers Required = 18000/6 - 3.75 = 8000
8000 customers are required
Answer:
a) Y = 500
b) Wages: 2.5
Rental price: 2.5
c) labor Share of output: 0.370511713 = 37.05%
Explanation:
if K = 100 and L = 100
Y = 500
wages: marginal product of labor = value of an extra unit of labor
dY/dL (slope of the income function considering K constant while L variable)
With K = 100 and L = 100
Y' = 2.5
rental: marginal product of land = value of an extra unit of land
dY/dK (slope of the income function considering K variable while L constant)
L = 100 K = 100
Y' = 2.5
c) we use logarithmic properties:
50 was the land while 10 the labor
2.698970004 = 1.698970004 + 1
share of output to labor: 1/2.698970004 = 0.370511713
