P(CA) = probability of experiencing a cybersecurity attack P(V) = probability of finding a vulnerability on...

P(CA) = probability of experiencing a cybersecurity attack

P(V) = probability of finding a vulnerability on your webservers

P(A) = probability of an attack on your webservers

P(CA\|A)	13%
P(CA\|~A)	6%
P(V)	10%
P(A\|V)	18%
P(A\|~V)	7%

Estimates for Company A

Each question is 5 points. You need to do the following questions in order.

2.a. What is the probability of an attack on the webservers in Company A?

P(A) = ?

2.b. What is the probability of Company A experiencing cybersecurity attack?

P(CA) = ?

2.c. What is the probability of an attack on the webservers, given the company experience a cybersecurity attack?

P(A|CA) = ?

Expert Solution

venereology answered 1 year ago

Prove that (((p v ~q) ⊕ p) v ~p) ⊕ (p v ~q) ⊕ (p ⊕...

Prove that (((p v ~q) ⊕ p) v ~p) ⊕ (p v ~q) ⊕ (p ⊕ q) is equivalent to p ^ q. Please show your work and name all the logical equivalence laws for each step. ( v = or, ~ = not, ⊕ = XOR) Thank you

What is the probability of finding an electron anywhere in one lobe of a p-orbital given...

What is the probability of finding an electron anywhere in one lobe of a p-orbital given that it occupies that orbital? Recall –p orbitals come in sets of three.

The probability that a patient with a heart attack dies of the attack is 4%. Suppose...

The probability that a patient with a heart attack dies of the attack is 4%. Suppose we have 4 patients who suffer a heart attack a) what is the probability that 2 will survive? b) what is the probability that all will die? c) what is the probability that less than 3 will survive? d) what is the probability that all will survive?

Describe one cybersecurity attack that has occurred in the past 6 months, and based on your...

Describe one cybersecurity attack that has occurred in the past 6 months, and based on your understanding of this week’s readings, explain what vulnerabilities within the organization may have contributed to the breach.

Probability: Given that there were 500 individuals studied: Find the probability that: p(S/V) person was sick,...

Probability: Given that there were 500 individuals studied: Find the probability that: p(S/V) person was sick, given that the person was vacationing. working vactioning sick 170 85 healthy 80 165 0.27 0.34 0.55 0.92

Provide a specific scenario in which the following notions are all included: threat, vulnerability, risk, attack,...

Provide a specific scenario in which the following notions are all included: threat, vulnerability, risk, attack, countermeasures, cost-benefit analysis, risk mitigation, risk acceptance, risk transfer, and risk avoidance. Make sure that the scenario is not the one discussed in class. (b) Discuss the relationship among them. (c) Discuss the benefits of learning using this method.

Risk may be assessed as the product of a disaster’s probability multiplied by the vulnerability and...

Risk may be assessed as the product of a disaster’s probability multiplied by the vulnerability and divided by the capacity to adequate response, a financial institution operating in Tampa (Florida) as compared to a financial institution in New York. What difference should they have in their risk plan towards disaster recovery and how will they ensure that customers will have access to their money when a hurricane comes through?

Using logical equivalence laws, show that (((p v ~ q) ⊕ p) v ~p) ⊕ (p...

Using logical equivalence laws, show that (((p v ~ q) ⊕ p) v ~p) ⊕ (p v ~q) is equivalent to p v q. v = or, ~ = not, ⊕ = exclusive or (XOR). Please show the steps with the name of the law beside each step, thanks so much!

Find the probability of a correct result by finding the probability of a true positive or...

Find the probability of a correct result by finding the probability of a true positive or a true negative.

In 2007, a study was conducted to compare two treatments for people experiencing a heart attack....

In 2007, a study was conducted to compare two treatments for people experiencing a heart attack. In Atlanta, 300 patients were assigned randomly to treatments: 125 to treatment 1 and 175 to treatment 2. A total of 88 patients survived their heart attack: 32 in the group receiving treatment 1 and 56 in the group receiving treatment 2. A test of significance was conducted on these hypotheses: H0: The survival rates for the two treatments are equal. Ha: Treatment 2...

Question