How To Calculate Earth Diameter at Chad Fitzpatrick blog

How To Calculate Earth Diameter. If you go from pole to pole through. Eratosthenes’ calculation for the size of the earth was accurate to within about 2% of our modern value, how close can your students get? The equatorial diameter of the earth is 12,756 km. From the equivalence of alternate interior angles across a line transverse to two parallel lines, \ ( \angle a = \angle b = 1/50 \) of a circle. This is the diameter of the earth measured from one side of the earth, passing through the center. Eratosthenes determined the earth's size by observing known phenomena and applying basic arithmetic and geometry to them. Here's how he did it. Set up your calculation as shown below!

PPT Measuring Earth PowerPoint Presentation, free download ID2525025
from www.slideserve.com

If you go from pole to pole through. From the equivalence of alternate interior angles across a line transverse to two parallel lines, \ ( \angle a = \angle b = 1/50 \) of a circle. Eratosthenes’ calculation for the size of the earth was accurate to within about 2% of our modern value, how close can your students get? The equatorial diameter of the earth is 12,756 km. Set up your calculation as shown below! Eratosthenes determined the earth's size by observing known phenomena and applying basic arithmetic and geometry to them. This is the diameter of the earth measured from one side of the earth, passing through the center. Here's how he did it.

PPT Measuring Earth PowerPoint Presentation, free download ID2525025

How To Calculate Earth Diameter Here's how he did it. This is the diameter of the earth measured from one side of the earth, passing through the center. Eratosthenes determined the earth's size by observing known phenomena and applying basic arithmetic and geometry to them. The equatorial diameter of the earth is 12,756 km. Set up your calculation as shown below! Eratosthenes’ calculation for the size of the earth was accurate to within about 2% of our modern value, how close can your students get? From the equivalence of alternate interior angles across a line transverse to two parallel lines, \ ( \angle a = \angle b = 1/50 \) of a circle. Here's how he did it. If you go from pole to pole through.

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