Answer:
The correct answer is C, The staff thinks that an emergency won't happen to them.
Explanation:
Emergency plans are necessary in all practices. Staff must be fully taught of what has to be done and what would be the plan in case of emergency. But most practices don't have emergency plans. This is because of the fact that the staff thinks that an emergency won't happen to them. This is not a wise approach. Emergency planning has to be done in all practices because nobody know what happens in the next second.
The definition of supervisory management states the highest level of management, consisting of the president and other key company executives who develop strategic plans.
<h3>What is
supervisory management?</h3>
Supervisors, within the context of business management, are those who keep an eye on the strategic direction of the company.
They are not bogged down with the operations or day-to-day activities of the company. Hence, the reason why they are called supervisory management.
Learn more about supervisory management at:
brainly.com/question/2954747
Answer:
Global Marketing
Explanation:
Based on this scenario, it seems that Yum! Brands is currently in the Global Marketing stage. In this, they decide on the best way to market their product/services in such a way that will maximize their reach as well as their profits Globally. These decisions are made so that their marketing is efficient in various geographic locations without having to specifically target different marketing campaigns in each location. All of which is created and controlled from within the company's home market.
The answer is <span>155.53
</span><span>The cost is $138.25. This is 100%.
The </span>desired markup is 12.5%. Let x be the price after t<span>he desired markup. x is 112.5% (100% + 12.5% = 112.5%).
Again:
</span>$138.25 is 100%
x is 112.5%
Make the proportion:
$138.25 : 100% = x : 112.5%
x = $138.25 * 112.5% : 100%
x = $155.53
Answer:
3.612%
Explanation:
The computation of portfolio return is shown below:-
Portfolio return = (Return of Y × Weight of Y) + (Return of R × Weight of R)
+ (Return of C × Weight of C)
= (4.40% × 40%) + (4.93% × 40%) + (-0.60% × 40%)
= 1.76% + 1.972% - 0.12%
= 3.612%
Therefore for computing the portfolio return we simply applied the above formula.
