Which projection is noted for preserving general shapes and relative arrangement with minimal distortion, yet not suitable for precise direction?

Which projection is noted for preserving general shapes and relative arrangement with minimal distortion, yet not suitable for precise direction?

• A. Mercator Projection
• B. Mollweide Projection
• C. Goode's Homolosine Projection
• D. Robinson Projection

Answer: (D)

A balance between preserving shape and keeping relative locations clear with limited distortion is what the Robinson projection aims for. It’s designed to show landmasses in roughly their true shapes and positions, giving a world map that looks natural and easy to read. But because it sacrifices exact angles and true bearings, it isn’t reliable for precise directions or navigation. Lines of constant direction won’t map to straight, directionally accurate lines, since scale and angles vary across the map. Other projections focus more on either keeping shapes (Mercator) or preserving areas (Mollweide, Goode’s Homolosine), which is why they don’t fit this description as well as the Robinson.

A balance between preserving shape and keeping relative locations clear with limited distortion is what the Robinson projection aims for. It’s designed to show landmasses in roughly their true shapes and positions, giving a world map that looks natural and easy to read. But because it sacrifices exact angles and true bearings, it isn’t reliable for precise directions or navigation. Lines of constant direction won’t map to straight, directionally accurate lines, since scale and angles vary across the map. Other projections focus more on either keeping shapes (Mercator) or preserving areas (Mollweide, Goode’s Homolosine), which is why they don’t fit this description as well as the Robinson.