New Foundations-of-Computer-Science Test Preparation, Foundations-of-Computer-Science Updated Dumps

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WGU Foundations-of-Computer-Science Exam Syllabus Topics:

SectionObjectives
Topic 1: Data Profiling- Utilize a programming language to manipulate arrays and discover insights
- Apply fundamental concepts and subsetting techniques to a dataset
Topic 2: OS Fundamentals- Demonstrate various techniques and tools to manage operating systems
- Identify common privacy and security concepts that could be implemented in operating systems
- Describe fundamental principles and core concepts of operating systems
Topic 3: Algorithm Efficiency- Choose an appropriate algorithm searching method based on a given scenario
- Describe the relationships between algorithm complexity and data structures
- Choose an appropriate sorting algorithm method based on a given scenario
Topic 4: Basic Program Design- Explain how to store, access, and manipulate data in lists
- Identify variables and data types within a programming language
- Use functions, methods, and packages to leverage programming language

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WGU Foundations of Computer Science Sample Questions (Q53-Q58):

NEW QUESTION # 53
What is the expected output of calling .shape on a NumPy 2D array?

Answer: A

Explanation:
In NumPy, every ndarray has a shape attribute that describes the size of the array along each dimension. For a
2D array, shape returns a tuple with two integers: (number_of_rows, number_of_columns). For example, if a
= np.array([[1, 2, 3], [4, 5, 6]]), then a.shape is (2, 3), meaning 2 rows and 3 columns. This is a fundamental idea in matrix and array computing, because shape governs how indexing, slicing, broadcasting, and linear algebra operations behave.
Option A describes the dtype, which can be accessed with a.dtype, not a.shape. Option C is incorrect because shape provides per-dimension sizes, not their sum. Option D refers to the total number of elements, which NumPy provides via a.size (or equivalently np.prod(a.shape)).
Textbooks emphasize shape because many errors in numerical computing come from mismatched dimensions. For example, matrix multiplication requires compatible inner dimensions, and broadcasting rules depend on dimension sizes. By checking .shape, programmers can verify their data layout before applying algorithms, ensuring rows represent observations and columns represent features (or vice versa). Thus, for a 2D NumPy array, .shape indicates the number of rows and columns.


NEW QUESTION # 54
What is the time complexity of a binary search algorithm?