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Author: Study Clue

February 27, 2026 Study Clue

Chapter 18: Algorithm, Flowchart, and Problem Solving (Set-9)

While designing an algorithm for “count vowels in a word,” which input detail prevents ambiguity in results A Screen brightness

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February 27, 2026 Study Clue

Chapter 18: Algorithm, Flowchart, and Problem Solving (Set-8)

When solving “swap two numbers,” which planning step avoids missing required variables A Choose wallpaper B Set brightness C Identify

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February 27, 2026 Study Clue

Chapter 18: Algorithm, Flowchart, and Problem Solving (Set-7)

For a problem like “find largest of three numbers,” what should be clearly identified first to avoid confusion A Mouse

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February 27, 2026 Study Clue

Chapter 18: Algorithm, Flowchart, and Problem Solving (Set-6)

In a simple problem statement, which part tells what data the user must provide to solve the task A Screen

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February 27, 2026 Study Clue

Chapter 18: Algorithm, Flowchart, and Problem Solving (Set-5)

For an algorithm that finds the maximum in a list, which test case best checks correct handling of all-negative values

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February 27, 2026 Study Clue

Chapter 18: Algorithm, Flowchart, and Problem Solving (Set-4)

Before writing an algorithm for “sum of N numbers,” what should be fixed clearly to avoid wrong results A Desktop

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February 27, 2026 Study Clue

Chapter 18: Algorithm, Flowchart, and Problem Solving (Set-3)

A good problem definition should include goal, required output, and also clearly mention the A Screen saver B Input conditions

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February 27, 2026 Study Clue

Chapter 18: Algorithm, Flowchart, and Problem Solving (Set-2)

When defining a problem statement for an algorithm, which detail makes the goal measurable and clear A A) Output format

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February 27, 2026 Study Clue

Chapter 18: Algorithm, Flowchart, and Problem Solving (Set-1)

While solving a problem, what should you identify first to make the solution clear and testable A Output requirement B

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February 27, 2026 Study Clue

Chapter 17: Database Management Systems and MS Access (Set-10)

A relation R(A,B,C,D) has FDs: A→B, B→C, C→D. If A is a key, the main normalization issue is A Partial

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