Which statement best describes the property of a conformal projection?

• A. Conformal projections preserve local angles.
• B. Angles preserved locally.
• C. Conformal projections preserve areas.
• D. Conformal projections preserve distances.

Answer: (A)

Conformal means preserving angles at small scales. In a conformal projection, each tiny neighborhood on the globe is transformed like a rotation followed by uniform scaling, so the angles between intersecting lines are kept intact on the map. This is why small shapes look correct in orientation and form, even though the map may stretch or compress them overall. Distances and areas, on the other hand, are not preserved because the scale factor can vary from place to place, so shapes can be distorted as you move away from certain reference points. So the statement that conformal projections preserve local angles captures the essential property: angles are preserved locally, while areas and distances generally are not.