Palm sized globe ball made of bouncy, squeezy foam.
Perfect multi-purpose teaching aid - use for basic navigation tuition, i.e. identifying lines of latitude and longitude, explaining why we measure distance from the latitude scale etc. Also, could be used as a light-weight ball for games etc. Perfect tool to keep in your pocket or dry-bag.
Shows lines of latitude and longitude, large territories are clearly labelled.
Diameter - 8cm approx.
How to measure bearings on a nautical chart:
How to measure distance on a nautical chart:
How to interpret tidal diamonds on a nautical chart:
Distances at sea are measured in nautical miles
1’ (minute) of latitude = 1 nautical mile
1∘ degree of Latitude = 60’ (minute) or 60 nautical miles
Land mile = 1609m
Nautical mile = 1852m / 1.15 land miles
Some charts (i.e. Imray) have a ‘Scale’ on the chart but if this is not available then you will need to measure the distance from the latitude scale (side) of the chart
Distances are always measuring from the Latitude Scale on the Chart NOT the Longitude Scale. As detailed in the image below, the distances between each latitude line are equal, whereas the distances between each Longitude line gets smaller as the lines approach the poles. Only at the Equator are the lines of latitude and longitude at the same distance.
Measure the distance with your dividers, parallel rules, a regular ruler or even a piece of paper!
Take that distance to the latitude scale on the chart to gather the distance in minutes.
D ÷ S = T (in decimals an hour) x 60 to convert the decimals into minutes)
Using the example in the image above:
3.2 n/m (Distance) ÷ 10 knots (Speed) = 0.32 x 60 = 19.2minutes (Time)
A = Make sure the arrow is pointing in the direction you wish to travel
B = Make sure the arrows are pointing to North on the Chart
C = Read off the bearing
Then Add or Minus the magnetic variation (see below) from the final bearing and don't forget to account for Deviation!
This acronym is a way of remembering how we go forward ad back between Compass/Magnetic beardings and True bearings.
An example is below:
From Chart to Compass? (not calculating for Deviation)
If your True bearing from your chart reads 060 and the variation is 3 degrees West, then we use the top section of the image, therefore we ADD 3 degrees = 057
From Compass to Chart? (not calculating for Deviation)
Your compass reads 060 and the variation is 3 degrees West, what is the True bearing? Going from Compass to True we use the bottom section of the image therefore we subtract the 3 degrees = 063
Speed, Time, Distance Calculations
To work out your time;
Distance divided by Speed x 60 = Time
i.e. if you are traveling 2 nautical miles at a speed of 10 knots
2 divided by 10 = 0.2 x 60 = 12 minutes
How to: Convert Knots to Miles per hour
1 knot (kt) = 1.15077945 miles per hour (mph)
The calculation therefore is: Speed in knots, multiplied by 1.15 = MPH
For example: 20 knots x 1.15 = 23 MPH
PBO article / tutorial - click HERE