Geography SS1
INTRODUCTION TO MAP READING (Contd)
Conversion from One Scale to Another
- Conversion from Statement Scale to R.F
Procedure :
- Write out the scale clearly
- Write out the two parts of the scale in the same unit; usually in the lower unit.
- Write the scale as a fraction with the map measurement as the numerator, and the ground measurement as the denominator
- Divide through if need be before expressing the final answer as a ratio
Examples : Convert the following statement scales to R.F
- 1cm to 1km
- 2cm to 1km
- 1cm to 4km
Solutions:
- a) 1cm to 1km
Convert 1km to cm by multiplying with 100,000
1cm to (1km × 100,000) = 1cm to 100,000 cm
Expressing as a fraction,
1cm to 100,000cm = 1cm/100,000cm
Expressing as a ratio / R. F
1cm to 1km is therefore 1:100,000 in R. F
- b) 2cm to 1km
2cm to (1km × 100,000) = 2cm to 100,000cm
Expressing as a fraction and dividing through
2cm / 100,000cm = 1/50,000
Therefore 2cm to 1km is 1:50,000 in R. F
Note: 2cm to 1km may also be written as 1cm to ½km
- c) 1cm to 4km
Now try to do this on your own, following the steps shown in the worked examples above.
- Conversion from R. F to statement scale
Procedure :
- Write out the scale clearly
- Divide the ground measurement on the right hand side of the ratio by 100,000 to convert to km
Examples: Convert the following R. F scales to statement scales
- 1:50,000
- 1:150,000
- 1:20,000
Solutions :
- 1:50,000
Divide the ground measurement by 100,000
Hence, 50,000/100,000 = ½km
Therefore 1:500,000 = 1cm to ½km or 2cm to 1km in statement scale
- 1:150,000
Dividing ground measurement by 100,000
150,000/100,000 = 1cm to 3/2km or 2cm to 3km in statements scale
- 1:150,000
Again try the last one on your own
- Conversion from Linear Scale to Statement or R. F Scale
Procedure :
- Use ruler to measure the length of only one unit on the linear scale, starting from 0 to the next figure which could be 1,2 or 3 as the case may be. While doing this, make sure the zero on the ruler aligns with the zero on the linear scale
- The length measured with the metre rule represents the map part of the scale in centimeter, while the first value on the linear scale represents the ground equivalent in kilometer.
For instance, the linear scale below can be interpreted as 1cm to 1km in statement scale or 1:100,000 in R. F
Size of a Scale
A scale may either be small or large.
- Small Scale Map: shows a large area but with little detail and only important features are shown. Small scales always have large denominators. Examples, 1:1000,000 ; 1:2000,000; 1:250,000
- Large Scale Map: shows small area but with more details. Large scales always have small denominators. Examples, 1:5000; 1:250; 1:20
Note: the larger the denominator, the smaller the scale; the smaller the denominator, the larger the scale.
Now try arranging the following scales in ascending order:
1:50,000, 1:200,000, 1:200, 1:3,000,000, 1:500,000
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