The maximum scale error of the Lambert Conformal Projection is what?

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Multiple Choice

The maximum scale error of the Lambert Conformal Projection is what?

Explanation:
Lambert conformal conic keeps shapes locally accurate because it is conformal, so the scale is the same in all directions at a point. However, the scale factor varies with distance from the standard parallels, being true along those parallels and gradually increasing (or decreasing) away from them. In typical two-standard-parallel setups, the distortion is kept small over the mapped region, with the maximum scale error around 2.5 percent. That’s why the figure 2 1/2 percent is cited as the maximum error for this projection. The other values would imply distortions outside what this projection configuration usually yields.

Lambert conformal conic keeps shapes locally accurate because it is conformal, so the scale is the same in all directions at a point. However, the scale factor varies with distance from the standard parallels, being true along those parallels and gradually increasing (or decreasing) away from them. In typical two-standard-parallel setups, the distortion is kept small over the mapped region, with the maximum scale error around 2.5 percent. That’s why the figure 2 1/2 percent is cited as the maximum error for this projection. The other values would imply distortions outside what this projection configuration usually yields.

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