Answer:
(a) If the Bills want to sell tickets to all 8 games by selling eight individual tickets, they have to set the price P = 120 − 10(8) = 120 − 80 = $40. This yields revenue of $40(8) = $320 from each fan.
(b) If the Bills practice second degree price discrimination, they can effectively charge
P = 120 − 10(1) = 120 − 10 = $110 for single games,
P = 110 + 100 + 90 + 80 = $380 = $95/ticket for a 4-game package, and
P = 110 + 100 + 90 + 80 + 70 + 60 + 50 +40 = $600 = $75/ticket for an 8-game package.
Answer:
The answer is:
1 - Underutilization
2 - Efficiency
3 - Unattainability
Explanation:
Efficiency in economics means a situation in which all resources are optimally distributed to serve each entity in the best way while minimizing waste and inefficiency.
Underutilization in economics is also a a situation in which lesser resources are being utilized than the economy is capable of utilizing.
Unattainability is a situation in which what one to accomplish or achieve is not possible.
1 - Underutilization
2 - Efficiency
3 - Unattainability
Answer: Option C
Explanation: In simple words, revenue variance refers to the difference between the revenue one expects to earn as per the budget made for a specified period of time and the revenue it actually earned in that time.
Organisations calculate revenue variance to identify the reasons they are not performing well or the qualities they are performing more than expected.
This measure helps organisation in decision making as to whether they should make changes in their process, and if so then wheat changes, or should remain as they are.
Answer:
Alpha for A is 1.40%; Alpha for B is -0.2%.
Explanation:
First, we use the CAPM to calculate the required returns of the two portfolios A and B given the risks of the two portfolios( beta), the risk-free return rate ( T-bill rate) and the Market return rate (S&P 500) are given.
Required Return for A: Risk-free return rate + Beta for A x ( Market return rate - Risk-free return rate) = 5% + 0.7 x (13% - 5%) = 10.6%;
Required Return for A: Risk-free return rate + Beta for B x ( Market return rate - Risk-free return rate) = 5% + 1.4 x (13% - 5%) = 16.2%;
Second, we compute the alphas for the two portfolios:
Portfolio A: Expected return of A - Required return of A = 12% - 10.6% = 1.4%;
Portfolio B: Expected return of B - Required return of B = 16% - 16.2% = -0.2%.
Answer:
Explanation:
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