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WGU C992 Task 4 Passed (2026) – Counterexamples | College Geometry

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INSTANT PDF DOWNLOAD – WGU C992 College Geometry Task 4 (Academic Year 2026). Counterexamples-focused submission guide with rubric-aligned structure, clear explanations, and ready-to-use wording. Learn how to test conjectures, spot hidden assumptions, and write valid counterexamples using geometric definitions, diagrams, and precise reasoning. Includes quick checklist to verify each claim is disproven correctly and clearly. WGU C992 Task 4 passed 2026, C992 Task 4 counterexamples, WGU C992 Task 4 submission example, C992 Task 4 rubric guide, WGU C992 Task 4 template, C992 Task 4 completed task, counterexample geometry examples, disprove conjecture counterexample, logical reasoning geometry C992, WGU C992 proofs and reasoning, C992 Task 4 step by step, statement is false counterexample, universal statement counterexample, conditional statement counterexample, converse inverse contrapositive, WGU C992 Task 4 checklist, C992 Task 4 instant download, College Geometry C992 Task 4 help, WGU C992 logic statements, C992 Task 4 practice problems, WGU performance assessment C992 Task 4

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C992
College Geometry
TASK 4 – Passed
Counterexamples
Western Governors University

, College Geometry – C992

Task 4 – Counterexamples

A. Demonstrate, using an example, that the result of performing two isometries—called
isometry P and isometry Q—is not always commutative (i.e., P○Q does not always equal Q○P).
Show and explain all steps.

Isometries, also called rigid transformations, are transformations that do not change the size or shape
of the preimage(Bass 2023). Examples of isometries include translations, rotations, and reflections.




Above is the original triangle created. Starting with the points A (4,4), B (4,10), and C (12,4), triangle
ABC is formed. The side lengths of triangle ABC are a = 10, b = 8 and c = 6. The angle measures of
triangle ABC are y = 90°, α = 53.13° and β = 36.87°.




Above shows the application of Isometry P (a reflection across the x axis) to triangle ABC. This
reflection transforms the points (x, y)  (x, -y). The reflection does not affect the side lengths. The
reflection does not affect the angle measures.

Point A (4, 4)  A’ (4, -4)

Point B (4, 10)  B’ (4, -10)




This study source was downloaded by 100000901969919 from CourseHero.com on 11-01-2025 18:12:24 GMT -05:00


https://www.coursehero.com/file/252298308/CG-Task-4docx/

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