![]() Unfortunately, while many other Languages have arctan functions that have "numerator" and "denominator" inputs to handle the case of zero denominators. They can also be used to find the distance between two pairs of latitude and longitude, or two chosen points on a map. ![]() If the numerator is positive, then the arctan value is pi/2, while if it is negative, the arctan value is -pi/2. Note that LabVIEW's arctan function needs to be supplemented with a "guard" for a zero denominator. To get LAT LONG to UTM, input coordinates in LAT LONG format into the fields, then click the Convert. Latitude = arctan (Z / sqrt(sqr(X) + sqr(Y)) Convert from LAT LONG to UTM is real fast and easy. Longitude = arctan (Y/X) (note that the arctan is defined even if X = 0) Furthermore, as long as all of X, Y, and Z are not all zero, these equations can easily be inverted: Covered area powered by MapTiler Center coordinates 486045.99 2776584.8 Projected bounds: 450137.26 2749438.44 521899.03 2803809.32 WGS84 bounds: 54.84 24.85 55.55 25.34 United Arab Emirates (UAE) - Dubai municipality. Note your equations, given R, Latitude and Longitude, any values of these quantities will give finite values for X, Y, and Z. The equations you've cited are the relationships that allow you to convert between Cartesian coordinates (X, Y, Z) and Spherical Polar Coordinates (Radius, Latitude, and Longitude, usually expressed with the Greek characters rho, theta, and phi).
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