Lesson 6 of 40 · Module 1 — Foundations

Direction and bearings

The 360° system, true north, and measuring a course or bearing on the chart.

Foundations20 minVideo · Notes · Interactive · Exercises
0:00 / 3:42Chapter 1 of 9: Directions fixed to the Earth
Transcript
  1. In Lesson 2 you described directions relative to the boat, such as ahead or abeam. But those change every time the boat turns, so navigators also need directions that are fixed to the Earth. We measure them as an angle from north, counting clockwise all the way round, from zero to three hundred and sixty degrees.

  2. Directions measured this way, whether courses or bearings, are always written with three figures. Forty-five degrees is written zero four five, and five degrees is zero zero five. Every direction then has the same shape, so a missing figure stands out at once. When you say one aloud, say each figure separately: zero four five degrees.

  3. Sailors also name directions by the points of the compass. The four cardinal points are north, east, south and west. Halfway between them are the intercardinal points: north-east at zero four five, south-east at one three five, south-west at two two five and north-west at three one five. Halve the gaps again and you have sixteen points, twenty-two and a half degrees apart, such as north-north-east.

  4. On a chart, every meridian runs exactly north and south, so true north is straight up the chart. The compass rose printed on the chart shows true directions on its outer ring, with a star at north. The inner ring is magnetic, which you will meet in Module 2. In this lesson every direction is true, written with a T, as in zero four five degrees true.

  5. Three words describe direction afloat. Your course is the direction you intend to travel, drawn on the chart as a line. Your heading is the direction the bow is pointing at any moment, and it wanders a little as you steer. A bearing is the direction of an object from you, such as a lighthouse.

  6. Every direction has a reciprocal, pointing exactly the opposite way. To find it, add one hundred and eighty degrees, or subtract it if the direction is one hundred and eighty or more. So if a lighthouse bears zero four five from you, then you bear two two five from the lighthouse. Mix the two up and you would put yourself on the wrong side of the light.

  7. To measure a course, first draw the line on the chart, here from Kerran Approach buoy to East Teeth buoy. Lay the edge of the plotter along the line, with its arrows pointing the way you want to go. Hold the base still and turn the dial until its grid lines run parallel to the meridians, with north on the dial towards the top of the chart. Then read the course at the index: zero four five degrees true.

  8. To draw a line on a given bearing, set the dial first: here, one three zero degrees at the index. Put the edge of the plotter on your starting point, Mew Rock beacon, and turn the whole plotter until the grid lines up with the meridians again. Draw the line along the edge, then use your dividers to mark off the distance, here one and a half miles.

  9. Always estimate a direction before you measure it. This line runs roughly north-east, so the answer should be close to zero four five. If you read two two five, the dial is upside down and you have read the reciprocal, one hundred and eighty degrees out. And if the grid is not square to the meridians, every reading will be a few degrees wrong.

In this lesson you will learn

  • Measure directions in degrees clockwise from north, and write them as three-figure bearings
  • Name the 16 points of the compass and give each one in degrees
  • Explain true north and read true directions from the chart
  • Tell course, heading and bearing apart, and work out a reciprocal
  • Measure and draw a course or bearing on the chart with a plotter — and catch the common errors

Directions fixed to the Earth

In Lesson 2 you described where things are relative to the boat: ahead, abeam, astern, fine on the port bow. That is perfect for telling the crew where to look, but it changes every time the boat turns. To draw on a chart, plan a passage or tell another vessel where you are going, you need directions that are fixed to the Earth and mean the same thing to everyone.

Navigators measure these as an angle in degrees, starting at north and counting clockwise all the way round. East is 090°, south is 180°, west is 270°, and after 359° you are back at north, which is written 000° (you will sometimes see 360°, which means the same).

A direction is an angle measured clockwise from north, from 000° to 359°.

Three-figure notation

Courses and bearings are always written with three figures, adding zeros at the front where needed: 5° is written 005°, 45° is 045°, and 270° stays 270°. There are good reasons for the habit:

  • A slip stands out. Every direction has the same shape, so a missing or extra figure is obvious. A scribbled “45” could be a careless 145 or 245; 045 can’t.
  • It can’t be mistaken for another number. The chart table is full of speeds, distances, depths and times. Three figures and a degree sign say “direction”.
  • It is spoken clearly. Say each figure separately — “zero four five”, never “forty-five” — whether you are calling a course to the helm or speaking on the radio.

A letter after the degree sign says which north the direction is measured from. In this lesson it is always T, for true: 045°T. In Module 2 you will meet M (magnetic) and C (compass).

Points of the compass

Long before degrees, sailors named directions. The names are still used every day — for winds, in weather forecasts, and for rough directions such as “the anchorage is north of the island”.

  • The four cardinal points: north (N), east (E), south (S) and west (W).
  • The four intercardinal points, halfway between: north-east (NE, 045°), south-east (SE, 135°), south-west (SW, 225°) and north-west (NW, 315°).
  • Halve the gaps again for the eight three-letter points, such as north-north-east (NNE, 022½°). Their first letter is the nearer cardinal point: NNE lies between N and NE, while ENE lies between E and NE.

That gives 16 points, each 22½° from the next:

N → EE → SS → WW → N
N 000°E 090°S 180°W 270°
NNE 022½°ESE 112½°SSW 202½°WNW 292½°
NE 045°SE 135°SW 225°NW 315°
ENE 067½°SSE 157½°WSW 247½°NNW 337½°

Traditional compass cards go further, to 32 points 11¼° apart, but the 16 above are all you need.

InteractiveTurn the compass rose

Drag the pointer (or use the slider and buttons) to set a direction. Watch the three-figure bearing, the nearest compass point and the reciprocal. Then try the challenges.

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Drag anywhere on the rose · solid = your direction · dashed = reciprocal

Bearing

045°T

Point

NE

045°

Reciprocal

225°T

Exactly north-east.

Ready? Set the rose to a bearing, a compass point or a reciprocal.

True north and the compass rose

True north is the direction of the geographic North Pole — along the meridians you met in Lesson 3. On a Mercator chart every meridian is a straight line running up and down the chart, so true north is straight up, and every parallel of latitude runs exactly east–west (090° and 270°).

The compass rose printed on the chart (Lesson 4) has an outer ring marked in degrees from true north, with a star at 000°. Its inner ring is magnetic: a ship’s compass points to magnetic north, which on the Isle of Kerran practice chart is 3° west of true. Converting between the two is the first lesson of Module 2. Until then, every direction in this course is true, written °T.

Course, heading and bearing

Three words describe directions afloat. They are easy to blur, so keep them distinct from the start:

TermWhat it meansExample
CourseThe direction you intend to travel. On the chart it is a line from where you are to where you are going.045°T from Kerran Approach buoy to East Teeth buoy
HeadingThe direction the bow is pointing at this moment. It wanders a little either side as you steer.Steering for 045°, the bow swings between about 040° and 050° in a seaway
BearingThe direction of an object from you — or of one point from another.Gull Point lighthouse bears 035°T from Kerran Approach buoy

With nothing pushing the boat sideways, it goes where the bow points and your heading matches your course. Tide and wind make them differ; Modules 4 and 5 show you how to allow for that.

Reciprocal bearings

Every direction has a reciprocal: the direction exactly opposite, 180° away. If a lighthouse bears 045°T from you, then you bear 225°T from the lighthouse. Same line, opposite ends.

reciprocal = direction ± 180°

Add 180 if the direction is under 180°; subtract 180 if it is 180° or more.

You need reciprocals more often than you might think:

  • The bearing of you from an object, when you know the bearing of the object from you (the basis of position lines in Module 2).
  • The course home: the return leg of a passage is the reciprocal of the outward course.
  • Checking your measuring: a plotter reading that is the reciprocal of your estimate means something is upside down.

Worked example

From the lighthouse to you

  1. 1Your yacht is at Kerran Approach buoy and Gull Point lighthouse bears 035°T from you.
  2. 2035° is under 180, so add 180: 35 + 180 = 215.
  3. 3Sanity check: the light is roughly north-east of you, so you must be roughly south-west of the light. ✓

You bear 215°T from Gull Point lighthouse.

Measuring a direction with a plotter

A plotter — Portland and Breton are the common styles — is a transparent rectangular base with a rotating protractor, the dial, in the middle. The dial is marked 0 to 360 and carries a grid of lines parallel and square to its north–south line. Arrows on the base run parallel to its long edges, and an index mark on the base shows where to read the dial. To measure the direction of a line:

  1. Estimate. Look at the line and decide roughly which way it runs — “about north-east”.
  2. Lay the edge along the line, with the arrows pointing the way you are going: from the start towards the destination, or from you towards the object.
  3. Turn the dial (not the base) until its grid lines are parallel to the meridians and parallels on the chart, with the dial’s N towards the top of the chart — true north.
  4. Read at the index, and check the answer against your estimate.

InteractiveA plotter on the practice chart

Step through measuring a course from Kerran Approach buoy to East Teeth buoy — including the classic 180° trap.

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Step 1 of 5

Estimate first

The course runs from Kerran Approach buoy to East Teeth buoy: up and to the right on the chart. So it heads roughly north-east — expect an answer near 045°.

Worked example

Kerran Approach buoy to East Teeth buoy

  1. 1Estimate: East Teeth buoy is up and to the right of Kerran Approach buoy, so the course is roughly north-east — near 045°.
  2. 2Lay the plotter’s edge on the line with its arrows pointing towards East Teeth buoy.
  3. 3Turn the dial until its grid is square to the meridians, N to the top of the chart.
  4. 4Read at the index: 045°T. It agrees with the estimate. (The distance, with dividers, is 6.8 M.)

Course 045°T

Without a plotter: parallel rule and compass rose

A parallel rule is two straight rules joined by hinged links, so one can move while staying parallel to the other.

  1. Lay one edge of the rule along your line.
  2. “Walk” it across the chart — hold one half firmly, swing the other, then swap — until an edge passes through the centre of the compass rose.
  3. Read where the edge cuts the outer (true) ring. It cuts the ring twice, 180° apart: take the reading on the side you are travelling towards, the one that matches your estimate.

Parallel rules can slip over long distances, which is why most small-boat navigators prefer a plotter.

Drawing a line on a given bearing

Often you know the direction and need the line — for example, to lay off a course or plot a position a given distance and direction from a buoy. Work the other way round:

  1. Set the dial first: turn it until the required bearing is at the index.
  2. Put the edge on your starting point, arrows pointing the way you want the line to go.
  3. Turn the whole plotter (the dial stays set) about that point until the grid is square to the meridians, N to the top.
  4. Draw along the edge, then measure the distance along it with dividers against the latitude scale (Lesson 5).

Worked example

1.5 M from Mew Rock beacon on 130°T

  1. 1Set 130° at the index.
  2. 2Put the plotter’s edge on Mew Rock beacon, arrows pointing away to the south-east, and turn the whole plotter until the grid lines up with the meridians.
  3. 3Draw the line, open the dividers to 1.5 M on the latitude scale and step it off from the beacon.
  4. 4Check: 130° is roughly south-east, and the point lies down and to the right of the beacon. ✓

The position is 49°43.0'N 004°13.2'W.

Measure it yourself

On screen, the chart’s dividers do the plotter’s job: drag point A to where you start (or where you are) and B to the destination (or the object), and the readout gives the true bearing from A to B.

InteractiveMeasure on the practice chart

Pick a task, estimate the direction, then drag A and B onto the two features. Finally swap them and watch the reciprocal appear. Use + / − to zoom.

Measure the course from No 2 buoy to Mew Rock beacon.

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Distance A→B: 0.70 MBearing A→B: 006°TDrag A and B, or Tab to them and use the arrow keysZoom with + / −, drag to pan
  1. 1Estimate: find both features (they pulse) and decide roughly which way the line runs.
  2. 2Drag A onto No 2 buoy (where you start) and B onto Mew Rock beacon.
  3. 3Now swap them: A onto Mew Rock beacon, B onto No 2 buoy.

Common errors and how to catch them

  • 180° out. The dial was turned with its N to the bottom of the chart, or you measured from the destination back to the start. The grid still lines up perfectly, so only your estimate catches it.
  • Grid not square to the chart. If the dial’s grid is a few degrees off the meridians, every reading is a few degrees off. Check it against a meridian and a parallel.
  • The plotter slipped off the line while you turned the dial. Hold the base down firmly with one hand.
  • The wrong ring. Reading the inner, magnetic ring of the compass rose puts you out by the variation — 3° on the practice chart.
  • Two figures. Writing 45 instead of 045 invites someone to misread it.

Estimate, measure, check. If the plotter disagrees with your estimate, don’t use either figure until you have found out why.

Key terms

Three-figure notation
Writing every direction with three figures, such as 005° or 045°.
Cardinal points
North, east, south and west: 000°, 090°, 180° and 270°.
Intercardinal points
NE, SE, SW and NW, halfway between the cardinal points.
True north (°T)
The direction of the geographic North Pole, along the meridians; straight up a Mercator chart.
Compass rose
The printed circle on a chart: true on the outer ring, magnetic on the inner ring.
Course
The direction you intend to travel, drawn on the chart as a line.
Heading
The direction the bow is pointing at any moment.
Bearing
The direction of an object from you, or of one point from another.
Reciprocal
The opposite direction: add or subtract 180°.
Plotter
A ruler with a rotating protractor dial, read at its index mark, for measuring and drawing directions.
Parallel rule
Two linked rules that “walk” a direction across the chart to the compass rose.

Exercises

Check your understanding. You get a second try at each question, then the worked answer. Score 70% or more to complete the lesson — your progress is saved in this browser.

1
How are courses and bearings measured and written?
2
Write south-west (SW) as a three-figure direction.
°
3
Which point of the compass is 292½°?
4
What is the reciprocal of 310°T?
°T
5
Your yacht is lying at Kerran Approach buoy, and Gull Point lighthouse bears 035°T from you. What is the bearing of your yacht FROM the lighthouse?
°T
6
Using the dividers on the chart, measure the course from Kerran Approach buoy to Mew Rock beacon. Drag A onto the start and B onto the end.
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Distance A→B: 0.70 MBearing A→B: 039°TDrag A and B, or Tab to them and use the arrow keysZoom with + / −, drag to pan
°T
7
What is the bearing of the church spire from No 1 buoy? Measure it on the chart.
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Distance A→B: 0.70 MBearing A→B: 083°TDrag A and B, or Tab to them and use the arrow keysZoom with + / −, drag to pan
°T
8
Plot the position 2 M from Kerran Approach buoy on 060°T. Use the first chart’s dividers to find it (keep A on the buoy, move B until the readout shows 060°T and 2.0 M), then tap that spot on the second chart.
255101020204644444343434344454442434345404040404038364041363737373939383724133343233373130323333383636193252925342723272932363534312726184166136118197243031373532292824144524187319724273234363328242211937751582229333433302629333429251241022273234343329221680953172252833353533312720110450609981962427313436363533312820322139986587115196253837363332312723221982323293321090807Ldg Lts 000° Oc 4sABCD1242Wk8701020304050607080901001101201301401501601701801902002102202302402502602702802903003103203303403500306090120150180210240270300330VAR 3°00'W (2025)(8'E)Fl(3)10s28m15MIso4s18m10MThe TeethE TeethQ(3)10sN TeethQS BrennanQ(6)+LFl15sHead LedgeW LedgeQ(9)15sOutfallFl Y 5sMew RkFl(2)5sKerran AppLFl10sNo 1Fl G 5sNo 3Fl(2) G 5sNo 2Fl R 5sNo 4Fl(2) R 5sSpireRadio Mast(R Lts)TowerBeacon HillKerran RoadsPORT KERRANISLE OF KERRANGull PointKerran HeadBrennan BankKerran BayISLE OF KERRANPRACTICE CHART · FICTIONAL AREANOT FOR NAVIGATIONDepths in metres below chart datumHeights in metres above MHWSMercator projection · Scale 1:50 000 (approx.)49°40'N49°40'N41'41'42'42'43'43'44'44'49°45'N49°45'N46'46'47'47'48'48'49'49'49°50'N49°50'N51'51'52'52'4°00'W4°00'W01'01'02'02'03'03'04'04'4°05'W4°05'W06'06'07'07'08'08'09'09'4°10'W4°10'W11'11'12'12'13'13'14'14'4°15'W4°15'W16'16'17'17'18'18'19'19'4°20'W4°20'W21'21'22'22'23'23'24'24'AB
Distance A→B: 0.80 MBearing A→B: 170°TDrag A and B, or Tab to them and use the arrow keysZoom with + / −, drag to pan
255101020204644444343434344454442434345404040404038364041363737373939383724133343233373130323333383636193252925342723272932363534312726184166136118197243031373532292824144524187319724273234363328242211937751582229333433302629333429251241022273234343329221680953172252833353533312720110450609981962427313436363533312820322139986587115196253837363332312723221982323293321090807Ldg Lts 000° Oc 4sABCD1242Wk8701020304050607080901001101201301401501601701801902002102202302402502602702802903003103203303403500306090120150180210240270300330VAR 3°00'W (2025)(8'E)Fl(3)10s28m15MIso4s18m10MThe TeethE TeethQ(3)10sN TeethQS BrennanQ(6)+LFl15sHead LedgeW LedgeQ(9)15sOutfallFl Y 5sMew RkFl(2)5sKerran AppLFl10sNo 1Fl G 5sNo 3Fl(2) G 5sNo 2Fl R 5sNo 4Fl(2) R 5sSpireRadio Mast(R Lts)TowerBeacon HillKerran RoadsPORT KERRANISLE OF KERRANGull PointKerran HeadBrennan BankKerran BayISLE OF KERRANPRACTICE CHART · FICTIONAL AREANOT FOR NAVIGATIONDepths in metres below chart datumHeights in metres above MHWSMercator projection · Scale 1:50 000 (approx.)49°40'N49°40'N41'41'42'42'43'43'44'44'49°45'N49°45'N46'46'47'47'48'48'49'49'49°50'N49°50'N51'51'52'52'4°00'W4°00'W01'01'02'02'03'03'04'04'4°05'W4°05'W06'06'07'07'08'08'09'09'4°10'W4°10'W11'11'12'12'13'13'14'14'4°15'W4°15'W16'16'17'17'18'18'19'19'4°20'W4°20'W21'21'22'22'23'23'24'24'
Tap the chart to plot a positionZoom with + / −, drag to pan
9
You measure a course of 225°T, but the destination is clearly up and to the right of you on the chart. What has most likely gone wrong?
10
Which word means the direction the boat’s bow is pointing at any moment?

0 of 10 answered · 0 correct

Bearings practice

Five fresh questions each time: two bearings measured on the chart, a reciprocal, a compass point and a position to plot.