<span>Challenge 1: Technology in the enterprise comes from consumers. Applications such as email and voicemail traditionally sprung from the enterprise itself, with user adoption neatly controlled by IT. Today a lot of technology is coming from consumers directly. Consumers who have been using Web 2.0 tools such as instant messaging, wikis, and discussion forums in their home and social life for years are now the employees expecting the same types of applications in the workplace. What's more, they expect the same levels of performance and ease of accessibility.
Add to this the rapid pace of technology, the varied forms of Web 2.0 communications, the sheer amount of content being moved, the increasing mobility of employees, realities of a global workforce (e.g., accommodating varying time zones), and the impact all of this has on your network . . . well, the challenge becomes even greater. How do enterprises keep up with this demand?</span>
Steve should create a type of business report called a business plan. The correct option among the options that are already given in the question is the last or the fourth option. This business report created by Steve will actually influence the investors about investing their money in Steve's business. this business report will have all the details about the business, the amount of investment required and the amount of expected profit.
Answer:
That A Newborn Fawn Is Randomly Selected. Round All Answers To Two Decimal Places A. The Mean Of This Distribution Is B. The Standard Deviation Is C. The Probability That The Fawn Will Weigh More Than 2.8 Kg. D. Suppose That It Is Known That The Fawn Weighs Less
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Suppose that the weight of an newborn fawn is uniformly distributed between 2 and 4 kg. Suppose that a newborn fawn is randomly selected. Round all answers to two decimal places
A. The mean of this distribution is
B. The standard deviation is
C. The probability that the fawn will weigh more than 2.8 kg.
D. Suppose that it is known that the fawn weighs less than 3.5 kg. Find the probability that the fawn weights more than 3 kg.
E. Find the 90th percentile for the weight of fawns.
Explanation:
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The correct answer is On the market.