DJ
Answered
Define the term "minimum capital requirements" and explain why banks and insurance companies are required by regulators to maintain such capital minimums.
On Jul 26, 2024
Minimum capital is defined by regulatory accounting principles and refers to the minimum required amount of investor capital the institution must maintain.Banks and insurance companies are required to maintain minimum levels of investor capital for two reasons.First,it provides a cushion to ensure that funds are available to pay depositors and beneficiaries.Second,investors who are also managers will make less risky business decisions when some of their own money is at risk.
DJ
Answered
A clothing chain is considering two different locations for a new retail outlet. The organization has identified the four factors listed in the following table as the basis for evaluation, and has assigned weights as shown on the right side of this table. The manager has rated each location on each factor, on a 100-point basis (higher scores are better), as shown in the right-hand table.
a. Calculate the composite score for each alternative location.
b. Which site should be chosen?
c. Are you concerned about the sensitivity and subjectivity of this solution? Comment.
Weight Kelowna Vernon Income 0.58261 Growth 0.37892 Public Transit 0.084778 Labour Cost 0.127753\begin{array} { | l | r | r | r | } \hline & \text { Weight } & { \text { Kelowna } } & \text { Vernon } \\\hline \text { Income } & 0.5 & 82 & 61 \\\hline \text { Growth } & 0.3 & 78 & 92 \\\hline \text { Public Transit } & 0.08 & 47 & 78 \\\hline \text { Labour Cost } & 0.12 & 77 & 53 \\\hline\end{array} Income Growth Public Transit Labour Cost Weight 0.50.30.080.12 Kelowna 82784777 Vernon 61927853
On Jun 26, 2024
The higher rated site is Kelowna, 77.4 to 70.7. There is a margin of several points, which should overcome most levels of subjectivity. The site factor scores are quite different, so that a small swing in weights could produce swings in scores of a few points, but probably not the seven necessary to reverse the findings.
Total 1 Kelowna Vernon Weighted sum 77.470.7 Weighted average 77.470.7\begin{array} { | l | l | r | r | } \hline \text { Total } & 1 & \text { Kelowna } & \text { Vernon } \\\hline \text { Weighted sum } & & 77.4 & 70.7 \\\hline \text { Weighted average } & & 77.4 & 70.7 \\\hline\end{array} Total Weighted sum Weighted average 1 Kelowna 77.477.4 Vernon 70.770.7