// from http://en.wikipedia.org/wiki/Earth_radius
/*
/ Equatorial radius
/ The Earth's equatorial radius a, or semi-major axis, is the distance from its center to the equator and equals 6,378.1370 km (?3,963.191 mi; ?3,443.918 nmi).
*/
var EarthRadiusMeters = 6378137.0; // meters
var infowindow = new google.maps.InfoWindow({
size: new google.maps.Size(150, 50)
});
function createMarker(latlng, html) {
var contentString = html;
var marker = new google.maps.Marker({
position: latlng,
map: map,
draggable: true,
zIndex: Math.round(latlng.lat() * -100000) << 5
});
bounds.extend(latlng);
google.maps.event.addListener(marker, 'click', function() {
infowindow.setContent(contentString);
infowindow.open(map, marker);
});
google.maps.event.addListener(marker, 'dragend', function(evt) {
infowindow.setContent(this.getPosition().toUrlValue(6));
infowindow.open(map, marker);
})
}
function drawArc(center, initialBearing, finalBearing, radius) {
var d2r = Math.PI / 180; // degrees to radians
var r2d = 180 / Math.PI; // radians to degrees
var points = 32;
// find the raidus in lat/lon
var rlat = (radius / EarthRadiusMeters) * r2d;
var rlng = rlat / Math.cos(center.lat() * d2r);
var extp = new Array();
if (initialBearing > finalBearing) finalBearing += 360;
var deltaBearing = finalBearing - initialBearing;
deltaBearing = deltaBearing / points;
for (var i = 0;
(i < points + 1); i++) {
extp.push(google.maps.geometry.spherical.computeOffset(center, radius, initialBearing + i * deltaBearing));
bounds.extend(extp[extp.length - 1]);
}
return extp;
}
function drawCircle(point, radius) {
var d2r = Math.PI / 180; // degrees to radians
var r2d = 180 / Math.PI; // radians to degrees
var EarthRadiusMeters = 6378137.0; // meters
var earthsradius = 3963; // 3963 is the radius of the earth in miles
var points = 32;
// find the raidus in lat/lon
var rlat = (radius /...
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