Projection theory: Orthographic projections belong to the broader class of parallel projections because projectors remain parallel and perpendicular to the projection plane.

Introduction / Context:
Understanding projection families helps explain why orthographic views preserve true sizes and shapes for features aligned to the projection planes. This question distinguishes parallel from perspective projections.

Given Data / Assumptions:

• In parallel projection, projection lines (projectors) are parallel to each other.
• Orthographic projection is a special case where projectors are perpendicular to the projection plane.
• First- and third-angle systems arrange views differently but use the same orthographic principle.

Concept / Approach:
Parallel projection means no vanishing points; features remain at true scale along directions parallel to the plane. Orthographic adds the perpendicular condition, ensuring minimal distortion and accurate dimensioning.

Step-by-Step Solution:
Classify projections: perspective (converging projectors) vs parallel (nonconverging projectors).Identify orthographic as parallel with a perpendicular relationship to the plane.Conclude that orthographic is indeed a type of parallel projection.

Verification / Alternative check:
Compare a cube drawn in orthographic (true faces) versus perspective (faces recede and scale). The lack of vanishing points in orthographic confirms parallel-projection behavior.

Why Other Options Are Wrong:
Limiting to third-angle or invoking transparency is irrelevant. Perspective-center distance is a perspective concept, not parallel projection.

Common Pitfalls:
Believing that orthographic and perspective are interchangeable; they serve different purposes—measurement vs visualization.

Final Answer:
Correct