Answer:
B. Holly's statement is normative, but Ben's is positive.
Explanation:
Positive statements are based on objective deduction of what is, or was. It is based on facts. Ben's comment "an increase in the tax on beer will raise its price", is an example of positive statement.
Normative statements are subjective and based on individual values and judgement. In her statement Holly appears to be biased against drinking much. She says "taxes should be increased on beer because college students drink too much." Is a normative statement.
0.08x+0.085 (10000-x)=842.50
Solve for x
X= 1500 invested at 8%
10000-1500=8,500 at 8.5%
Answer:
of course. Business have obligations and duties towards many parties. we call these people "stake holders". in other words, they are either interested in the business and activities or are effected by the business activities.
for an example, the community and the environment the business operates in are stakeholders and the firm has responsibility to ensure an environmental friendly production and practices are carried out by the firm.
Government and tax authorities are another example. firm has to make sure that the required disclosures are made and proper taxes are paid timely.
Potential investors are another example, the company has to make sure that they disclose all the relevant and material information that may give signals about the companies future and its direction.
Explanation:
Answer:
Project manager
Explanation:
Glenda must be working as a<u> project manager</u>.
<em>A project manager is a person that leads the team to design and execute projects within an establishment. He/she also ensures monitoring and control of resources in order to get maximum results. </em>
Hence, Glenda must have been employed as a project manager for the telecommunication company.
Answer: $26,000
Explanation:
Ending Inventory = Beginning Inventory + Units to be produced - Sales
18,000 = 15,000 + Units to be produced - 23,000
Units to be produced = 18,000 + 23,000 - 15,000
Units to be produced = $26,000