B Need confirmation of planetary distances

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The discussion centers on verifying the accuracy of calculated distances for Mercury, Venus, and Earth from the sun, represented in millimeters as a scale where 1mm equals 1 million miles. The user initially presents their measurements but seeks expert confirmation on their correctness. Feedback indicates that while the second number for Venus and Earth represents the semi-major axis, the first number is inaccurate, as both planets have low eccentricities leading to nearly circular orbits. The user acknowledges errors in their calculations after receiving input. The conversation concludes with the user expressing gratitude for the assistance provided.
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Hello.
I'm wondering if my numbers on my diagram are correct. I've drawn the sun to the left of a plain piece of blank printer paper. To the right I have calculated using millimeters mm representing a million miles. 1mm=1million miles. Mercury is two dots to the right that are 36mm-57.9mm to represent the orbital ring distance from the sun based on the orbit being an oval. Each of those numbers are the closest and farthest away from the sun. Venus is to the right of the sun represented as two dots 67.2mm-108.2mm showing the closest and farthest orbiting distance paths. Earth is to the right of the sun represented as two dots 93mm-149.6mm showing the closest and farthest orbiting distances. Are these numbers absolutely correct representations of the distances of the planets Mercury, Venus, and Earth? All of the distances calculated started at the edge of the sun and not the edge of the paper.

I would like an expert only on this subject to confirm these to be accurate.
 
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You really need not be an expert to look up the orbital radius and the eccentricity. For Venus and the Earth, the second number is the semi-major axis, but the first number doesn't make sense. The eccentricity of both planets is quite low.
you have \frac {S_maj^2} {S_min^2} = 1 - e^2
 
willem2 said:
You really need not be an expert to look up the orbital radius and the eccentricity. For Venus and the Earth, the second number is the semi-major axis, but the first number doesn't make sense. The eccentricity of both planets is quite low and the orbits are nearly circular.
you have \frac {S_{maj}^2} {S_{min}^2} = 1 - e^2
For small values of e you get \frac {S_{maj}} {S_{min}} \approx 1+e[/QUOTE]
where smaj is the semi-major axis and smin the semi-minor axis, and e is the eccentricity.
e = 0.016 for Earth and 0.0067 for Venus.
 
Porsha said:
Hello.
I'm wondering if my numbers on my diagram are correct. I've drawn the sun to the left of a plain piece of blank printer paper. To the right I have calculated using millimeters mm representing a million miles. 1mm=1million miles. Mercury is two dots to the right that are 36mm-57.9mm to represent the orbital ring distance from the sun based on the orbit being an oval. Each of those numbers are the closest and farthest away from the sun. Venus is to the right of the sun represented as two dots 67.2mm-108.2mm showing the closest and farthest orbiting distance paths. Earth is to the right of the sun represented as two dots 93mm-149.6mm showing the closest and farthest orbiting distances. Are these numbers absolutely correct representations of the distances of the planets Mercury, Venus, and Earth? All of the distances calculated started at the edge of the sun and not the edge of the paper.

I would like an expert only on this subject to confirm these to be accurate.

I have figured out where I have made errors in my figures. Thank you very much for your input.
 
So I know that electrons are fundamental, there's no 'material' that makes them up, it's like talking about a colour itself rather than a car or a flower. Now protons and neutrons and quarks and whatever other stuff is there fundamentally, I want someone to kind of teach me these, I have a lot of questions that books might not give the answer in the way I understand. Thanks
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