If ellipsoidal height h equals 100 meters and geoid height N equals 30 meters, what is the orthometric height H?

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Multiple Choice

If ellipsoidal height h equals 100 meters and geoid height N equals 30 meters, what is the orthometric height H?

Explanation:
Orthometric height is the height above the geoid, while the ellipsoidal height is the height above the ellipsoid. The geoid height N is how far the geoid sits above the ellipsoid. So the ellipsoidal height h equals H plus N, written as h = H + N. Therefore, the orthometric height is H = h − N. Plugging in the numbers: H = 100 m − 30 m = 70 m. The other values would come from adding N to h (130 m) or ignoring N altogether (100 m), or assuming the point lies on the geoid (0 m).

Orthometric height is the height above the geoid, while the ellipsoidal height is the height above the ellipsoid. The geoid height N is how far the geoid sits above the ellipsoid. So the ellipsoidal height h equals H plus N, written as h = H + N. Therefore, the orthometric height is H = h − N.

Plugging in the numbers: H = 100 m − 30 m = 70 m.

The other values would come from adding N to h (130 m) or ignoring N altogether (100 m), or assuming the point lies on the geoid (0 m).

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