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Measuring the radius of the Earth THE ERASTOSTHENES’ METHOD Scuola Media Statale “G.G. Belli” - Rome Class 2H Teacher: Leonarda Fucili 22 September 2009
The conditions ,[object Object],[object Object],[object Object],[object Object],[object Object]
 
The location : ROME the astronomical terrace of our school 41° 54’ 57’’N  12° 27’ 52’’E
The time Autumn Equinox:  22 September 2009   C lock time  for local noon will be at  13.03 ,[object Object],[object Object],[object Object],[object Object]
Eratosthenes’ Method
The experimenters
The method h Sun’s ray Shadow length on the horizontal plane IT IS THE SAME  TRIANGLE !!!
ON THE EQUINOX at MIDDAY Altitude of the sun Latitude
Measuring the altitude of the sun : the instruments
Waiting for the local noon
About 1 hour before  the local noon
Local  NOON Altitude of the Sun about  48  degrees
Altitude of the sun  =  48  degrees Latitude =  42   degs
1.  Distance Rome – Equator  (Libreville, Gabon) SCALE 1: 30.000.000 1 cm = 300 Km 16,3 cm = about  4800  Km
2.   Distance Rome – Equator = about  5000Km
3.  Distance Rome – Equator GOOGLE EARTH 4.628,94  KM
Distance Rome – Equator ,[object Object],[object Object],[object Object],[object Object]
THE RATIO Sun’s parallel rays Equator Rome Rome/equator distance = about 4800 Km 42  ° 42  ° 42  ° 360  ° meridian
THE CALCULATION (approximation in latitude: 1 degree) 360 degs 42 degs = About  4800 Km x X = circumference of the Earth = about  41.142  Km
Reducing uncertainties  for our Earth radius value    Local Latitude :  41° 54’ 57’’N   Distance Rome/ Equator:  4.628,94  KM 360 °   :  41° 54’ 57’’N  =  1.296.000” : 150.897” =  8,588 4.628,94   KM x  8,588  = 39.756 Km
Required  pre-knowledge ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object]

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