Algorithms Analysis Practice Test 2025 - Free Algorithms Practice Questions and Study Guide

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What does NP stand for in computational complexity theory?

Non-Polynomial

Non-deterministic Polynomial

In computational complexity theory, NP stands for Non-deterministic Polynomial. This term is critical in understanding the classification of problems based on their computational complexity, particularly in relation to decision problems.

The 'N' in NP stands for "Non-deterministic," indicating that the problem can be solved by a non-deterministic Turing machine in polynomial time. This means that for any given solution to a problem in NP, it can be verified in polynomial time by a deterministic Turing machine. In contrast, the 'P' refers to problems that can be solved in polynomial time by a deterministic Turing machine.

The distinction is important because it defines a whole class of problems that are verifiable efficiently, even if finding the solution might not be efficient. This leads to significant implications in theoretical computer science, particularly in discussions around the P versus NP problem, which questions whether every problem whose solution can be verified quickly can also be solved quickly.

Other terms in the options, like "Non-Polynomial," "Non-Printable," and "Null Process," do not reflect standard terminology used in computational complexity theory and fail to capture the significance of the non-deterministic aspect of NP problems. The choice of Non-deterministic Polynomial accurately reflects both the nature and

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Non-Printable

Null Process

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