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Multiple Choice

One of the limitations of azimuthal projection is that

Azimuthal projections flatten the globe onto a plane from a single central point, so directions from that center stay accurate while distortion grows with distance from the center. Because you’re projecting a spherical surface onto a flat plane, you can depict only one hemisphere with reasonable fidelity on a single map; the opposite hemisphere either becomes severely distorted or would require a separate map or a different projection. That’s why the limitation is that only one hemisphere can be portrayed at a time. Distances aren’t preserved everywhere in these projections (only in specific cases or along certain directions from the center), and the equator can still be drawn depending on where you center the projection, so those statements aren’t universal limits.

Azimuthal projections flatten the globe onto a plane from a single central point, so directions from that center stay accurate while distortion grows with distance from the center. Because you’re projecting a spherical surface onto a flat plane, you can depict only one hemisphere with reasonable fidelity on a single map; the opposite hemisphere either becomes severely distorted or would require a separate map or a different projection. That’s why the limitation is that only one hemisphere can be portrayed at a time. Distances aren’t preserved everywhere in these projections (only in specific cases or along certain directions from the center), and the equator can still be drawn depending on where you center the projection, so those statements aren’t universal limits.