I Need An Initial Post And 2 Responses To Classmates

I Need A Initial Post 2 Responses To Classmates See Attachedapplic

I Need A Initial Post 2 Responses To Classmates See Attachedapplic

I need a initial post + 2 responses to classmates (see attached) Applications of Probability In this unit, you explored how to interpret different types of probability experiments as well as how to determine probabilities in a given context. One key way probability can be used in professional settings is by collecting data from a sample of employees and observing the relative frequency (i.e., empirical probability) of some event of interest to you and your organization or industry. For example, suppose you surveyed a group of 200 IT professionals at your company and found that there were 80 with only basic skills in coding. You could then determine the probability that a random IT professional who responded to your survey could potentially benefit from professional development in this area.

Post 1: Initial Response

Suppose you and your classmates are surveying some of the employees working at your company. The company has over 10,000 employees, so you each collect information from a sample of 500 employees to get some insight into how vulnerable the company may be to external threats, or hacks, to the computers used by employees. You will use your survey results along with probability to assess the company’s risk. Please include the following information: Copy and paste your empirical data table. This table will be provided by your instructor.

Compute and clearly state the probability (as a decimal and percentage) for each of the following:

- A company employee has not run a computer security scan in the past 60 days.

- A company employee has not installed the latest patches to the operating system on their computer.

- A company employee has not installed the latest patches to the operating system on their computer and has run a computer security scan in the past 60 days.

- A company employee has installed the latest patches to the operating system on their computer and has not run a computer security scan in the past 60 days.

Express the likelihood of a security breach at your company — high, moderate, or low — based upon insight you gained from computing probabilities from the survey results.

In one or two sentences, discuss how this analysis of empirical probability may be beneficial to you and your company.

Post 2: Reply to a Classmate

According to reports about the latest patches to the operating system, users may be particularly vulnerable to malware if they have not installed the patches. You decide to look into one of your team members’ results for further evidence of how at risk the company may be. Review a classmate’s initial response.

Using your classmate’s empirical data table, compute and clearly state the probability a company employee has not installed the latest patches to the operating system on their computer, given the employee has not run a computer security scan in the past 60 days. (Note, this is known as a conditional probability.) Round to 4 decimal points.

In one or two sentences, discuss how this added analysis of empirical probability may offer beneficial insight to you and your company regarding risk.

Post 3: Reply to Another Classmate

Review a different classmate’s discussion thread. Consider the probabilities presented in the other posts and express what you believe to be a reasonable overall assessment of the likelihood of a security breach at your company — high, moderate, or low. Given your assessment, describe in two to three sentences some actions that may be taken at the company to minimize the threat level and maintain a low likelihood of security breach once a reasonable level is achieved.

Paper For Above instruction

The application of probability in organizational risk management, especially in cybersecurity, provides valuable insights into potential vulnerabilities. By employing empirical probability—calculated through data sampling—organizations can estimate the likelihood of various security-related events and proactively implement measures to mitigate risks. This discussion explores how probability assessments derived from employee surveys can inform decision-making regarding cybersecurity threats, focusing on understanding employee compliance with security protocols and assessing the overall risk landscape within a large corporation.

In the context of cybersecurity, organizations often rely on sampling methods to evaluate the security posture of their workforce. For example, surveying 500 employees out of a large workforce and analyzing their adherence to security practices—such as performing security scans and installing system patches—can reveal the probability that an employee is vulnerable to cyber threats. These probabilities serve as indicators of the company's overall security risk, enabling targeted interventions.

For instance, suppose the empirical data reveals that 30% of sampled employees have not run a security scan in the past 60 days, and 40% have not installed the latest patches. Using these figures, the probability that a randomly selected employee has not performed a recent security scan is 0.30 (30%), while the probability that they haven't installed recent patches is 0.40 (40%). To assess joint vulnerabilities, one might examine the probability that an employee has neither performed a scan nor installed patches, which could be, for example, 0.15 (15%), indicating a significant portion of employees at increased risk.

Furthermore, conditional probability analysis enhances understanding of specific risk factors. For example, given that an employee has not performed a security scan, the probability they haven't installed patches might be computed as the ratio of employees who both failed to perform a scan and failed to install patches to those who failed to perform scans overall. If 150 employees in the sample failed to perform scans, and among these, 90 also failed to install patches, the probability would be 90/150 = 0.60 (60%). This indicates that among employees neglecting security scans, a majority are also neglecting patch updates, highlighting a compounded vulnerability.

These probability assessments inform organizational strategies for cybersecurity. A high calculated likelihood of vulnerabilities suggests the need for increased training, stricter policies, or automated security measures. Conversely, low probabilities imply that current practices are effective, but ongoing monitoring remains essential. Overall, leveraging empirical and conditional probabilities enables organizations to quantify risks accurately and tailor their security initiatives accordingly.

In conclusion, understanding and applying probability in assessing organizational cybersecurity risks provide essential insights that support data-driven decision-making. Regular collection and analysis of employee compliance data facilitate the identification of weaknesses and the development of targeted improvements. As technology and threat landscapes evolve, so too must the probabilistic assessments to ensure organizational resilience against cyber threats, ultimately fostering a more secure working environment.

References

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