Difficulty: Easy
Correct Answer: Correct
Explanation:
Introduction / Context:Coordinate (rectangular) dimensioning locates features by their X and Y distances from established datums. To do this unambiguously on a 2D view, two mutually perpendicular datum references define the axes and origin. Understanding this setup is essential to consistent measurement and inspection practices.
Given Data / Assumptions:
Concept / Approach:Establishing two perpendicular datum planes (or centerlines/edges functioning as datums) defines a rectangular coordinate frame. Feature coordinates (X, Y) are then measured from the intersection, ensuring repeatability. In full 3D, a third perpendicular datum would define Z, but for a single view's 2D coordinate dimensioning, two suffice.
Step-by-Step Solution:
Select two functional datum references that are perpendicular in the view.Declare them clearly in notes or feature control frames as needed.Locate each feature with X and Y distances from the datums.Apply tolerances consistently so inspection matches the defined frame.Verification / Alternative check:Inspection fixtures and CMM programs typically begin by establishing two (or three) mutually perpendicular datums to define coordinate axes, validating the necessity in practice.
Why Other Options Are Wrong:
Incorrect: Would leave coordinates undefined or ambiguous.Only correct in 3D / only for metric: The concept is unit-agnostic and applies equally to 2D view-based dimensioning.Common Pitfalls:Choosing non-functional datums that drift during assembly; failing to ensure actual perpendicularity of datum features in the product design.
Final Answer:Correct
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