Destination point calculator

Start from a known point, go a distance on a bearing, and get the coordinates where you end up — the same projection the Land Measure app’s coordinate tools use.

Destination
37.4251920, −122.0704275
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    The formula

    With start latitude φ₁, longitude λ₁, distance d, bearing θ and Earth radius R = 6,371,000 m (angular distance δ = d / R):

    φ₂ = asin( sin φ₁ · cos δ + cos φ₁ · sin δ · cos θ ) λ₂ = λ₁ + atan2( sin θ · sin δ · cos φ₁, cos δ − sin φ₁ · sin φ₂ )

    The result is normalized to the −180°…180° longitude range, so it works across the date line. This is the same “direct” spherical calculation the Land Measure app uses to project a point by distance and bearing.

    Worked example

    From 37.422, −122.084, go 1,250 m on a bearing of 73.5° (east-northeast). You arrive at 37.4251920, −122.0704275. Measuring back with the distance calculator gives exactly 1,250 m at 73.5°, which is a handy check.

    Laying out a deed description

    Metes-and-bounds deeds describe a parcel as a chain of calls: a bearing and a distance from one corner to the next. Enter the first corner, convert each quadrant bearing to degrees (N 73°30′ E = 73.5°), and use each result as the start of the next call. If the last call doesn’t bring you back to the first corner, the gap is the description’s “misclosure”. Paste all the corners into the area from coordinates tool to get the parcel’s area.

    Deed bearings may be magnetic or relative to an old survey’s north. A licensed surveyor can tell you what a specific deed means on the ground.

    Frequently asked questions

    What is a destination point calculation used for?

    Laying out a boundary from a deed’s “metes and bounds” (for example “thence N 73°30′ E 1,250 ft”), finding where a planned fence, pipe or tree row ends, or locating a point a known distance from a corner marker.

    How do I enter a quadrant bearing like N 45° E?

    Convert it to an azimuth (degrees clockwise from north): N θ E = θ; S θ E = 180 − θ; S θ W = 180 + θ; N θ W = 360 − θ. So S 30° W is 210°.

    Does it follow a straight compass line?

    It follows a great circle starting on the bearing you give — the shortest path. Over property-scale distances this is indistinguishable from a straight line on the ground; over hundreds of kilometers the compass heading drifts, which is why the final bearing is shown too.

    Is the bearing true or magnetic?

    True north. If your bearing comes from a magnetic compass, add the local magnetic declination (east positive) first. Old deeds may use magnetic bearings from the year of the survey.