Difficulty: Easy
Correct Answer: The center and major and minor axes
Explanation:
Introduction / Context:
Ellipses appear frequently in engineering graphics, especially when circles are viewed at an angle (for example, holes in isometric/oblique views). Most CAD systems provide multiple methods to construct an ellipse, but the most robust and widely taught method uses its axes definition.
Given Data / Assumptions:
Concept / Approach:
An ellipse can be fully defined by its center point, its major axis length and direction, and its minor axis length (perpendicular to the major axis). This approach captures both size and orientation. Many CAD tools implement this by asking for center, endpoint of the major axis, and a minor axis value, or by asking for endpoints of the major axis followed by the minor radius. Unlike a circle, an ellipse cannot be defined by a single radius; it requires two semi-axes.
Step-by-Step Solution:
Verification / Alternative check:
Rotate the defined ellipse around its center in CAD: the axes lengths remain constant, confirming a true ellipse. Converting to a spline and back should yield consistent geometry if defined by axes parameters.
Why Other Options Are Wrong:
Common Pitfalls:
Final Answer:
The center and major and minor axes
Discussion & Comments