SCALE
METHODS OF EXPRESSING SCALE
 
The scale of a British map is expressed as either a "scale in words" or as a "representative fraction (RF)'. Both methods are normally shown on each map and on sheet 99 of series M726 edition 6-GSGS you can see on the front that the scale is expressed as both "1 ¼ inches to 1 mile" (The scale in words) and as"1:50,000" (The RF). The words explain the distance on the map that represents a certain distance an the ground, whereas the fraction expresses the distance on the map as a fraction of the corresponding distance on the ground.
 
Example 1
To discover the length of 1 mile on a 1:50,000 map: - On a 1:50000 map, all distances are 1/50000 x the distance on the ground. - As there are 63,360 inches to a mile, one mile therefore equals 63360/50000- 1.27 inches.
 
THE SCALE LINE
The scale line is drawn to assist in the measurement of distances, and shows how distances are represented on the map.
 
Look at the scale on the bottom of MS 99 and it can be seen that the distances are shown in kilometres, statute miles and nautical miles. (On some maps they may even be sub-divided into yards, metres or feet - but don't confuse this with the conversion table, to the left of the scale, which is NOT drawn to scale.)
 
Note that the scale does not start at '0'. To the right of '0' there are a number of large divisions, each division representing the unit of scale mentioned. To the left of '0', one of these divisions is sub-divided to show simple fractions of the main unit numbered from right to left. If you take the top scale (in kilometres) it can be seen that each sub-division represents 100 metres.
 
On the 1:50,000 scale map an easy unit of measurement is to use the grid square: each square is 1000 metres x 1000 metres.
 
You should try to measure distances on the map and convert them to real distances. Use a piece of paper to do this. Lay it on the map so that the edge goes through the two points that you want to know the distance between. Mark the paper with two marks (on the edge) that coincide with the two positions. Move the paper to the scale at the bottom of the map placing one point at the zero position and read off the distance where the other point is on the scale.

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