Answer:
The answer is $13,558
Explanation:
βP = 1.0 = 1.48A+ [.72 × (1-A)]
A = .368421
Investment in Stock A = $36,800 × .368421 = $13,558
The pdca cycle is a powerful approach for problem solving as it provides the foundation for teams to figure out ways to change and implement new ideas within their group setting and project or business. The PDCA stands for plan-do-check-act. In the planning stage your team will plan by determining what the problem is and what ways to fix it. In the do stage, your team will act on the ways you can solve the problem. In the check stage you are looking to check your work and see what worked and what needs to be changed. The final stage is the act stage which if you find solutions that work, implement them moving forward.
Answer: Opportunity cost of returning to college next year is $1,000,000.
Explanation: Opportunity cost is the cost of the next best alternative sacrificed or foregone. When the athlete chooses to join college he is sacrificing his income that could be earned from playing the game. The player has the option of playing for the minor league baseball team for $1,000,000 or for European professional football team for $500,000. The person thus has a choice between playing for the minor league baseball team (since it is the highest paying) or going to college. Thus the opportunity cost of going to college will be $1,000,000.
16% is the answer.
<u>Explanation:</u>
<u>The following is used in order to calculate the cost of the retained earnings.
</u>
The Calculation of cost of retained earnings by using bond yield plus the risk premium method
= Long term bond yield + the risk premium
The Long term bond yield = 12 percent
The risk premium = 4 percent
Cost of retained earnings = 12 percent plus 4 percent = 16 %
Therefore, the correct option will be with the 16 percent
.
Answer:
A bank run occurs when a large number of customers of a bank or other financial institution withdraw their deposits simultaneously over concerns of the bank's solvency. As more people withdraw their funds, the probability of default increases, prompting more people to withdraw their deposits.
