How is circularity of a cylindrical surface inspected?

Enhance your GDandT knowledge with our Geometric Dimensioning and Tolerancing Exam. Featuring multiple choice and flashcard questions, each with hints and explanations. Prepare thoroughly for your exam!

Multiple Choice

How is circularity of a cylindrical surface inspected?

Explanation:
Circularity is a form tolerance that controls the roundness of a surface. For a cylindrical surface, this means each cross-section taken in a plane perpendicular to the cylinder’s axis must lie within a true circle of the specified tolerance. In practice, you inspect by examining cross-sections along the length and checking how far the surface deviates from the best-fit circle in each plane, using a roundness-measuring instrument or a coordinate measurement machine. This directly verifies that the cross-sections are round within the tolerance. Other checks don’t test circularity: measuring straightness along the axis assesses how straight the axis itself runs, not the roundness of the cross-sections; verifying surface texture or finish relates to roughness, not the geometric form; and checking the overall length does not address the cross-sectional roundness.

Circularity is a form tolerance that controls the roundness of a surface. For a cylindrical surface, this means each cross-section taken in a plane perpendicular to the cylinder’s axis must lie within a true circle of the specified tolerance. In practice, you inspect by examining cross-sections along the length and checking how far the surface deviates from the best-fit circle in each plane, using a roundness-measuring instrument or a coordinate measurement machine. This directly verifies that the cross-sections are round within the tolerance.

Other checks don’t test circularity: measuring straightness along the axis assesses how straight the axis itself runs, not the roundness of the cross-sections; verifying surface texture or finish relates to roughness, not the geometric form; and checking the overall length does not address the cross-sectional roundness.

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