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| Section | Weight | Objectives |
|---|---|---|
| Topic 1: Project Management | 10% | - Supplier and vendor management - Tracking, control, and communication - Project planning and estimation - Risk management |
| Topic 2: System and Software Engineering Processes | 18% | - Requirements engineering and management - System integration and deployment - Software design, construction, and maintenance - Software development lifecycles and models |
| Topic 3: General Knowledge | 10% | - Quality principles and concepts - Ethical, legal, and professional considerations - Basic statistics and measurement theory - Standards, models, and frameworks |
| Topic 4: Software Metrics and Analysis | 12% | - Measurement and data collection - Reporting and decision support - Process and product metrics - Statistical analysis and interpretation |
| Topic 5: Software Configuration Management | 15% | - Change control and traceability - Release and deployment management - Configuration planning and identification - Configuration audits and status accounting |
| Topic 6: Software Quality Management | 15% | - Audits and assessments - Quality control and improvement - Quality management systems - Quality planning and assurance |
| Topic 7: Software Verification and Validation | 20% | - Verification principles and methods - Validation and testing concepts - Test planning, design, and execution - Reviews, inspections, and defect management |
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NEW QUESTION # 32
The diagram below corresponds to a 100-lme; high-level language program with a single loop that can be executed no more than 20 times.
If this program was exhaustively tested, approximately how many possible paths would be executed0
Answer: A
Explanation:
In the given diagram, each diamond represents a decision point, and each square represents a process step.
Assuming the decisions and paths within the loop create unique paths, the complexity can be calculated as follows: if each decision point splits into 2 paths and there are nn n decision points within the loop, then the number of possible paths for one iteration can be represented as 2n2