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Pos/421 week 4 networking service request final project

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Networking Service Request Final Project

 

Week One

 

Resources: Service requests SR-lf-003, SR-ht-011, and SR-kf-015; and the Lafluer Trading Company, Huffman Trucking, and Kudler Fine Foods Virtual Organizations

 

Reviewthis entire document.

 

Choose one of the  SR-lf-003, SR-ht-011, or SR-kf-015 service requests to develop for your final Learning Team project.

 

SR-if-003

SR-ht-011

SR-kf-015

Lafluer Trading Company

Huffman Trucking

Kudler Fine Foods

 

Week Two

 

Resource: Service request SR-lf-003, SR-ht-011, or SR-kf-015

 

Write a 1- to 2-page memo to the requesting organizational officer confirming that your organization or team will address the service request.

 

Include the top priorities or risks you have identified that are critical to achieve the expected results. Recommend any needed network operating system upgrade. Recommend an appropriate domain model. Address how Organizational Units (OUs) and Active Directory Domain Services (AD DS) group structures (if used) will be required to implement the expected results.

 

Week Three

 

Resource: Service request SR-lf-003, SR-ht-011, or SR-kf-015

 

Write a 3- to 5-page paper to detail the design and associated logic to implement access controls required by the service request. Include security effects, controls or enhancements implicit in your overall design, and the specific expected outcomes of your access controls. Identify 5 to 10 expected ongoing management tasks that might help the organization to prepare to administer the network operating system. Include any required graphics integral to the service request. This paper should address the specific requirements in the service request.

 

Format your paper as an appropriate business document. In-text citations and references must be formatted consistent with APA guidelines.

 

Include at least four references, two of which may be from course materials.

 

Week Four

 

Resource: Service request SR-lf-003, SR-ht-011, or SR-kf-015

 

Write an additional 3 to 5pages to your Week Three paper that detail the design and associated logic to implement name resolution. Include the specific placement of any required Domain Controllers (DCs), Global Catalog Domain Controllers (GC/DCs) and Read-Only Domain Controllers (RODCs). Address the following requirements from the service request:

 

·         Lafluer Trading Company

o    IPv4 subnet design to ensure network access

·         Huffman Trucking

o    Replication strategy to include the possible use of RODCs

·         Kudler Fine Foods

o    Replication strategy to include the possible use of RODCs

·         Locations outside of California will have one location that has a fast connection networked via slower connections to all other locations in the state.

·         All locations in California will have fast connections.

 

Format your paper as an appropriate business document. In-text citations and references must be consistent with APA guidelines.

 

Include at least two additional references (six total) from peer-reviewed sources.

 

Week Five

 

Resource: Service request SR-lf-003, SR-ht-011, or SR-kf-015

 

Finalize the 7– to 12–page service request deliverable.

 

Include an executive summary of no more than 350 words. Address all service request requirements.

 

Format your paper as an appropriate business document. In-text citations and references must be formatted consistent with APA guidelines.

 

Include at least two additional references (eight total).

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July 1, 2023
    

  

Artificial Intelligence

Exercise 1 : 

Which of the following are correct?

a. False |= True.

b. True |= False.

c. (A ∧ B) |= (A ⇔ B).

d. A ⇔ B |= A ∨ B.

e. A ⇔ B |= ¬A ∨ B.

f. (A ∧ B) ⇒ C |= (A ⇒ C) ∨ (B ⇒ C).

g. (C ∨ (¬A ∧ ¬B)) ≡ ((A ⇒ C) ∧ (B ⇒ C)).

h. (A ∨ B) ∧ (¬C ∨ ¬D ∨ E) |= (A ∨ B).

i. (A ∨ B) ∧ (¬C ∨ ¬D ∨ E) |= (A ∨ B) ∧ (¬D ∨ E).

j. (A ∨ B) ∧ ¬(A ⇒ B) is satisfiable.

k. (A ⇔ B) ∧ (¬A ∨ B) is satisfiable.

l. (A ⇔ B) ⇔ C has the same number of models as (A ⇔ B) for any fixed set of proposition symbols that includes A, B, C.

Exercise 2 : 

You have a number of trucks with which to deliver a set of packages. Each package starts at some location on a grid map, and has a destination somewhere else. Each truck is directly controlled by moving forward and turning. Construct a hierarchy of high-level actions for this problem. What knowledge about the solution does your hierarchy encode?

Exercise 3 : 25 Points

In your local nuclear power station, there is an alarm that senses when a temperature gauge exceeds a given threshold. The gauge measures the temperature of the core. Consider the Boolean variables A (alarm sounds), FA (alarm is faulty), and FG (gauge is faulty) and the multivalued nodes G (gauge reading) and T (actual core temperature).

a. Draw a Bayesian network for this domain, given that the gauge is more likely to fail when the core temperature gets too high.

b. Is your network a polytree? Why or why not?

c. Suppose there are just two possible actual and measured temperatures, normal and high; the probability that the gauge gives the correct temperature is x when it is working, but y when it is faulty. Give the conditional probability table associated with G.

d. Suppose the alarm works correctly unless it is faulty, in which case it never sounds. Give the conditional probability table associated with A.

e. Suppose the alarm and gauge are working and the alarm sounds. Calculate an expression for the probability that the temperature of the core is too high, in terms of the various conditional probabilities in the network.

default image
July 1, 2023
    

  

Artificial Intelligence

Exercise 1 : 

Which of the following are correct?

a. False |= True.

b. True |= False.

c. (A ∧ B) |= (A ⇔ B).

d. A ⇔ B |= A ∨ B.

e. A ⇔ B |= ¬A ∨ B.

f. (A ∧ B) ⇒ C |= (A ⇒ C) ∨ (B ⇒ C).

g. (C ∨ (¬A ∧ ¬B)) ≡ ((A ⇒ C) ∧ (B ⇒ C)).

h. (A ∨ B) ∧ (¬C ∨ ¬D ∨ E) |= (A ∨ B).

i. (A ∨ B) ∧ (¬C ∨ ¬D ∨ E) |= (A ∨ B) ∧ (¬D ∨ E).

j. (A ∨ B) ∧ ¬(A ⇒ B) is satisfiable.

k. (A ⇔ B) ∧ (¬A ∨ B) is satisfiable.

l. (A ⇔ B) ⇔ C has the same number of models as (A ⇔ B) for any fixed set of proposition symbols that includes A, B, C.

Exercise 2 : 

You have a number of trucks with which to deliver a set of packages. Each package starts at some location on a grid map, and has a destination somewhere else. Each truck is directly controlled by moving forward and turning. Construct a hierarchy of high-level actions for this problem. What knowledge about the solution does your hierarchy encode?

Exercise 3 : 25 Points

In your local nuclear power station, there is an alarm that senses when a temperature gauge exceeds a given threshold. The gauge measures the temperature of the core. Consider the Boolean variables A (alarm sounds), FA (alarm is faulty), and FG (gauge is faulty) and the multivalued nodes G (gauge reading) and T (actual core temperature).

a. Draw a Bayesian network for this domain, given that the gauge is more likely to fail when the core temperature gets too high.

b. Is your network a polytree? Why or why not?

c. Suppose there are just two possible actual and measured temperatures, normal and high; the probability that the gauge gives the correct temperature is x when it is working, but y when it is faulty. Give the conditional probability table associated with G.

d. Suppose the alarm works correctly unless it is faulty, in which case it never sounds. Give the conditional probability table associated with A.

e. Suppose the alarm and gauge are working and the alarm sounds. Calculate an expression for the probability that the temperature of the core is too high, in terms of the various conditional probabilities in the network.

default image
July 1, 2023
    

  

Artificial Intelligence

Exercise 1 : 

Which of the following are correct?

a. False |= True.

b. True |= False.

c. (A ∧ B) |= (A ⇔ B).

d. A ⇔ B |= A ∨ B.

e. A ⇔ B |= ¬A ∨ B.

f. (A ∧ B) ⇒ C |= (A ⇒ C) ∨ (B ⇒ C).

g. (C ∨ (¬A ∧ ¬B)) ≡ ((A ⇒ C) ∧ (B ⇒ C)).

h. (A ∨ B) ∧ (¬C ∨ ¬D ∨ E) |= (A ∨ B).

i. (A ∨ B) ∧ (¬C ∨ ¬D ∨ E) |= (A ∨ B) ∧ (¬D ∨ E).

j. (A ∨ B) ∧ ¬(A ⇒ B) is satisfiable.

k. (A ⇔ B) ∧ (¬A ∨ B) is satisfiable.

l. (A ⇔ B) ⇔ C has the same number of models as (A ⇔ B) for any fixed set of proposition symbols that includes A, B, C.

Exercise 2 : 

You have a number of trucks with which to deliver a set of packages. Each package starts at some location on a grid map, and has a destination somewhere else. Each truck is directly controlled by moving forward and turning. Construct a hierarchy of high-level actions for this problem. What knowledge about the solution does your hierarchy encode?

Exercise 3 : 25 Points

In your local nuclear power station, there is an alarm that senses when a temperature gauge exceeds a given threshold. The gauge measures the temperature of the core. Consider the Boolean variables A (alarm sounds), FA (alarm is faulty), and FG (gauge is faulty) and the multivalued nodes G (gauge reading) and T (actual core temperature).

a. Draw a Bayesian network for this domain, given that the gauge is more likely to fail when the core temperature gets too high.

b. Is your network a polytree? Why or why not?

c. Suppose there are just two possible actual and measured temperatures, normal and high; the probability that the gauge gives the correct temperature is x when it is working, but y when it is faulty. Give the conditional probability table associated with G.

d. Suppose the alarm works correctly unless it is faulty, in which case it never sounds. Give the conditional probability table associated with A.

e. Suppose the alarm and gauge are working and the alarm sounds. Calculate an expression for the probability that the temperature of the core is too high, in terms of the various conditional probabilities in the network.

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