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777dan777 [17]
2 years ago
5

Shane is working on a new project for the sales department. The company wants a way to allow the sales force to print orders at

the company headquarters. Shane has proposed that their computers be able to connect to the system using a VPN. Who does Shane need to get permission from before he installs the VPN
Computers and Technology
1 answer:
Valentin [98]2 years ago
7 0

Answer:

CAB

Explanation:

A VPN is an acronym for Virtual Private Network and it's a secured, encrypted and private web-based service used for accessing region-restricted and censored internet content. A VPN protects web data from potential hackers and government surveillance by hiding the real IP address of the host and encrypting user's internet traffic.

Basically, the VPN is a computer software that enables internet users to create a secured connection (sends and receives data) over public or shared networks like they're directly connected to the private network.

In this scenario, Shane is working on a new project for the sales department. The company wants a way to allow the sales force to print orders at the company headquarters. Shane has proposed that their computers be able to connect to the system using a VPN. Thus, Shane needs to get permission from the CAB before he installs the VPN.

CAB is an acronym for Change Advisory Board (CAB) and it comprises of a group of business and information technology (IT) professional members who are saddled with the responsibility of evaluating a change and the potential risks this change may pose to the business before advising the business whether or not to adopt the change.

Hence, the Change Advisory Board (CAB) are empowered to stop or give authorization for the use of a software application, machinery or methods of production haven determined that they are safe, stable and secure to use.

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50% - one half life — 5,730 years

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Determine and prove whether an argument in English is valid or invalid. About Prove whether each argument is valid or invalid. F
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Answer:

Each understudy on the respect roll got an A.  

No understudy who got a confinement got an A.  

No understudy who got a confinement is on the respect roll.  

No understudy who got an A missed class.  

No understudy who got a confinement got an A.  

No understudy who got a confinement missed class  

Explanation:

M(x): x missed class  

An (x): x got an A.  

D(x): x got a confinement.  

¬∃x (A(x) ∧ M(x))  

¬∃x (D(x) ∧ A(x))  

∴ ¬∃x (D(x) ∧ M(x))  

The conflict isn't considerable. Consider a class that includes a lone understudy named Frank. If M(Frank) = D(Frank) = T and A(Frank) = F, by then the hypotheses are overall evident and the end is counterfeit. Toward the day's end, Frank got a control, missed class, and didn't get an A.  

Each understudy who missed class got a confinement.  

Penelope is an understudy in the class.  

Penelope got a confinement.  

Penelope missed class.  

M(x): x missed class  

S(x): x is an understudy in the class.  

D(x): x got a confinement.  

Each understudy who missed class got a confinement.  

Penelope is an understudy in the class.  

Penelope didn't miss class.  

Penelope didn't get imprisonment.  

M(x): x missed class  

S(x): x is an understudy in the class.  

D(x): x got imprisonment.  

Each understudy who missed class or got imprisonment didn't get an A.  

Penelope is an understudy in the class.  

Penelope got an A.  

Penelope didn't get repression.  

M(x): x missed class  

S(x): x is an understudy in the class.  

D(x): x got a repression.  

An (ax): x got an A.  

H(x): x is on the regard roll  

An (x): x got an A.  

D(x): x got a repression.  

∀x (H(x) → A(x)) a  

¬∃x (D(x) ∧ A(x))  

∴ ¬∃x (D(x) ∧ H(x))  

Real.  

1. ∀x (H(x) → A(x)) Hypothesis  

2. c is a self-self-assured element Element definition  

3. H(c) → A(c) Universal dispatch, 1, 2  

4. ¬∃x (D(x) ∧ A(x)) Hypothesis  

5. ∀x ¬(D(x) ∧ A(x)) De Morgan's law, 4  

6. ¬(D(c) ∧ A(c)) Universal dispatch, 2, 5  

7. ¬D(c) ∨ ¬A(c) De Morgan's law, 6  

8. ¬A(c) ∨ ¬D(c) Commutative law, 7  

9. ¬H(c) ∨ A(c) Conditional character, 3  

10. A(c) ∨ ¬H(c) Commutative law, 9  

11. ¬D(c) ∨ ¬H(c) Resolution, 8, 10  

12. ¬(D(c) ∧ H(c)) De Morgan's law, 11  

13. ∀x ¬(D(x) ∧ H(x)) Universal hypothesis, 2, 12  

14. ¬∃x (D(x) ∧ H(x)) De Morgan's law, 13  

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