Answer: Market allocates goods effectively.
Explanation: Effective market allocation is the economic market interaction discussed in this case study. As there was a storm and the power lines got down it was obvious that the demand for the batteries and flashlights will increase and the stock became insufficient but the market forces came into action leading to increase in supply and restoring demand and supply to equilibrium level .
<span>To examine the leaf of a plant, one should use a magnifying glass which holds a convex lens. A convex lens allows parallel light rays to pass through then refracts the rays so they meet on one principal point. This type of lens is useful in seeing something small.</span>
Answer:
competitive disadvantage
Explanation:
According to my research on different business strategies, I can say that based on the information provided within the question in this scenario Mainline Ltd. has a competitive disadvantage. This term refers to an unfavorable circumstance or condition that causes a firm to underperform in an industry. Which in this case low demand for landlines causes this.
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Answer:
To help expand New Belgium’s brand(NBB) image to consumers in different other parts of the country, NBB will have to link advertisements to the company’s social network pages. This would be the most efficient and effective way to stream advertisement to new countries, or different other parts of the country.
Explanation:
NBB carries a strength of knowing their brand. With an expansion making use of branding and communication strategies, they would have succeed in their goal of being a unique culture remaining committed to their initial mission of being a fun, socially, and environmentally responsible company. For the company to maintain its whimsical and personal touch with consumers, NBB should spring forth new ideas to communicate with consumers, this will keep the customers updated and make them interested in staying loyal to the company.
Answer:
the expected return on the portfolio is 15.50%
Explanation:
The computation of the expected return on the portfolio is shown below:
Total investment is
= $2,700 + $3,800
= $6,500
Now
Expected return of portfolio is
= ($2,700 ÷ $6,500) × 12 + ($3,800 ÷ $6,500) × 18
= 4.98% + 10.52%
= 15.50%
Hence, the expected return on the portfolio is 15.50%
