ASQ Updated CSSBB Exam Questions and Answers by rogan

The correct answer is D. insight into the well-being of an organization . The balanced scorecard in the CSSBB and supporting Lean Six Sigma materials includes four perspectives: financial , customers , internal processes , and learning and growth . The financial perspective addresses how the organization is performing economically and whether strategy execution is creating business value. Additional CSSBB material on financial measures states that Six Sigma is fundamentally tied to profitability and that financial benefits are used to evaluate, prioritize, select, and track projects.

Because of that, the financial perspective gives stakeholders a picture of the organization’s fiscal health, profitability, and overall business well-being. Understanding customer needs belongs to the customer perspective . Understanding skills and capabilities fits learning and growth . Reviewing internal processes with customer focus belongs to the internal process perspective . Therefore, the best answer is the one tied to the financial condition of the enterprise as a whole. In balanced scorecard terms, that means the financial perspective provides insight into the well-being of an organization , so D is the verified CSSBB-based answer.

The correct answer is B. 0.061 . In the CSSBB probability material, the Poisson distribution is used for the number of occurrences per unit interval, and its probability mass function is given as P(X = x) = λˣe^-λ / x! , where λ is the average number of occurrences in the interval. In this question, the average number of failures is 1 batch per day , so λ = 1 , and the probability of exactly 3 failures in one day is:

P(X = 3) = (1³ × e^-1) / 3! = e^-1 / 6 ≈ 0.3679 / 6 ≈ 0.0613

Rounded to three decimal places, this is 0.061 . This is directly consistent with the CSSBB treatment of Poisson distributions for events such as failures, defects, or breakdowns occurring over time.

The other options are not correct because they either substantially understate or overstate the exact probability. Since Poisson models count data over a fixed interval and the average rate is known, this is the appropriate Six Sigma method for solving the problem. Therefore, the verified answer is B .

The correct answer is D. Informed . The CSSBB source defines the RACI roles as follows: Responsible are the people who do the work, Accountable is the person ultimately responsible for completion or approval, Consulted are those whose opinions are sought, and Informed are those who are simply kept abreast of progress.

For a major decision , the necessary roles are the people doing the work, the person who has approval authority, and those whose expertise or opinions should be considered. Those correspond to Responsible , Accountable , and often Consulted . The Informed group does not participate in making the decision; they receive communication after or during progress updates. The supplemental material also notes that informed parties are typically updated through one-way communication , which confirms they are not required as active participants in the decision itself. Therefore, when the question asks which stakeholder group is not necessary for making the major decision, the best CSSBB-based answer is D. Informed .

The correct answer is D. The hold time per incoming call . The CSSBB supplemental material defines continuous data as quantitative data that can be measured on a continuum and have meaningful decimal subdivisions. Hold time is exactly that kind of variable because time can be measured precisely in minutes, seconds, or fractions of seconds, making it a continuous metric.

The other choices are not continuous in the same sense. Highest grade level completed is ordinal/discrete. The number of credit cards issued is a count and therefore discrete. A survey scale of 1 to 5 is an ordered rating scale, not true continuous measurement. In Six Sigma, continuous metrics are preferred for many statistical analyses because they carry more information and support methods such as capability analysis, regression, and variable-data control charts. Since hold time is measured on a continuous scale and can take many possible values, it is the correct CSSBB-aligned answer. Therefore, D is verified.