latitude vs. longitude |
In his original, "Heskey" explained that a "standard degree" (whatever that is) is 111.235 kilometers; and to convert degrees to meters, you simply multiply the "number of degrees" by that number and then by 1000 to get meters. Yeah, sure... As our staffer pointed out, that only works for degrees of latitude (or degrees of longitude very near the equator). Deziel decided to take things farther, and in the process completely botched it. According to Chris,
"If you know the longitudes and latitudes of two points, you can use this information to calculate the distance between them. The calculation is a multistep one, and because it's based on linear geometry – and the Earth is curved – it's approximate."Hang on for a second, while we walk through Chris's calculation. According to Deziel, a degree of arc on the earth's circumference is approximately 111,139 meters. Therefore, to calculate the distance between any two lat-long points on the surface of the Earth, you
- Calculate the difference in latitude and multiply by 111,139
- Calculate the difference in longitude and multiply by 111,139
- Use the Pythagorean Theorem to determine the length of the hypotenuse,
Deziel is often called in to "fix" some of the dumbassery posted by early eHowians, and for the most part, he does a workmanlike job of correcting botched content Leaf Group has moved to HomeSteady and Hunker. But this dreck? It's classic Dumbass of the Day material! A word for Chris (and "Emile"): haversine. |
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1 comment:
I actually appreciate the feedback. It's a failing with Leaf posts, IMO, that they don't allow comments. Of my three Dumbass nominations (of which I am very appreciative), two were for spherical geometry, which is not my strong suit, admittedly. If it's any consolation, I'll leave that topic alone in the future. It's boring.
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