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Elena-2011 [213]
2 years ago
8

Projects that provide the _____ are assigned the highest priority when setting priorities for systems requests. a. greatest bene

fit, at the highest cost, in the shortest period of time b. least benefit, at the highest cost, in the longest period of time c. least benefit, at the lowest cost, in the longest period of time
Business
1 answer:
Varvara68 [4.7K]2 years ago
5 0

Projects that provide the (A) greatest benefits are assigned the highest priority when setting priorities for systems requests.

<h3>High priority projects:</h3>
  • Organizations that fail to prioritize appropriately usually wind up with too many tasks.
  • This diminishes your team's efficiency and raises the likelihood of project failure.
  • Prioritizing projects, on the other hand, allows you to allocate resources to assist those projects that are actually critical, assuring their success.
  • Allocating a resource to a certain activity reduces the flexibility for allocating resources and scheduling other activities.
  • As a result, it is critical to prioritize tasks in order to distribute resources to competing activities in some logical sequence.
<h3>Reason -</h3>

As said abobve that prioritizing projects, on the other hand, allows you to allocate resources to assist those projects that are actually critical, assuring their success.

Therefore, projects that provide the (A) greatest benefits are assigned the highest priority when setting priorities for systems requests.

Know more about projects here:

brainly.com/question/25009327

#SPJ4

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75.485782%

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you invest $1300 in an account at interest rate r, compounded continuously. Find the time required for the amount to double and
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Answer:

  • 1. <em>For the amount to double</em>: <u>9.37 years</u>
  • 2. <em>For the amount to triple</em>: <u>14.85 years</u>

Explanation:

The equation for continuosly compounded interest is:

  • F=P\times e^{rt}

Where:

  • P is the amount that you invest today: $1,300
  • F is the value after t years: the double or triple of $1,300
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<u>1. For the amount to double:</u>

Substitute the values and solve for t:

             2\times \$1,300=\$1,300\times e^{0.074t}\\ \\ 0.074t=\ln 2\\ \\ t=\ln 2/0.074=9.37years

<u>2. For the amount to triple:</u>

<u />

            3\times \$1,300=\$1,300\times e^{0.074t}\\ \\ 0.074t=\ln 3\\ \\ t=\ln 3/0.074=14.85years

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1.21

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Answer:

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