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ArcGIS Pro Curve Question

Anonymous User

What's the best way in ArcPro to draw a curve with the information given in this legal?

THENCE SOUTH 03°33'15" EAST 94.04 FEET TO A POINT ON A CURVE TO THE LEFT, THE

RADIUS POINT BEING AN IRRIGATION PIVOT WHICH BEARS NORTH 86°26'45" EAST 1318.52

FEET:

THENCE EASTERLY ALONG SAID CURVE 4017.93 FEET:

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Accepted answers

jcarlson

Ah, okay. It seems like it's giving you the radial bearing, then. You can actually put "86-26-45-1 rb" in the bearing column, and the tool will understand that you mean a radial bearing. Then just enter the radius as -1318.52 and the arc length as 4017.93.

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Anonymous User

Excellent! It looks like that did the trick! - Can you confirm 'Radial Direction' is the option I need to change?. I didn't see a rb option. Screenshot 2022-07-16 073554.jpg

jcarlson

Anonymous User

ALUMINUM MONUMENT AT THE SOUTHWEST CORNER OF

SAID SECTION 33;

THENCE SOUTH 00°31'31" WEST ALONG THE WEST LINE OF SECTION 3. TOWNSHIP 5

NORTH, RANGE 25 EAST, W.M. 2525.04 FEET;

THENCE SOUTH 03°33'15" EAST 94.04 FEET TO A POINT ON A CURVE TO THE LEFT, THE

RADIUS POINT BEING AN IRRIGATION PIVOT WHICH BEARS NORTH 86°26'45" EAST 1318.52

FEET;

THENCE EASTERLY ALONG SAID CURVE 4017.93 FEET;

THENCE NORTH 25°53'15" EAST 140.30 FEET TO A POINT ON A CURVE TO THE LEFT, THE

RADIUS POINT BEING AN IRRIGATION PIVOT WHICH BEARS SOUTH 86°31'38" WEST

1381.63 FEET:

THENCE NORTHERLY ALONG SAID CURVE 309.06 FEET TO A POINT ON A CURVE TO THE

LEFT, THE RADIUS POINT BEING AN IRRIGATION PIVOT WHICH BEARS NORTH 48°44'17"

EAST 1323.25 FEET:

THENCE EASTERLY ALONG SAID CURVE 1202.46 FEET;

Anonymous User

It's basically giving you the location on the west end of the arc and center of the radius as shown in red on the sketch below. Screen Shot 2022-07-15 at 11.01.57 PM.png

jcarlson

Also, is there more to the legal than this? Can you provide the rest of it?

jcarlson

I've not seen that kind of description before. When it says an "irrigation pivot", does that mean the center of the irrigation circle? I'm not familiar with them. Is this description basically tracing out the entire circle?

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