Sun's End-of-Life Density: Comparing to Earth's Water & Atm.

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SUMMARY

The discussion focuses on estimating the volume and average matter density of the sun as it approaches the end of its life, when its radius will extend to approximately 1 AU (astronomical unit), the distance from the Earth to the sun. Using the volume formula for a sphere, V = 4/3 π r³, the volume of the sun at this stage is calculated. The average density is then compared to the density of water (1 g/cm³) and Earth's atmosphere at sea level (approximately 10^-3 g/cm³), highlighting the significant difference in densities.

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  • Knowledge of density calculations and units (g/cm³).
  • Basic concepts of stellar evolution and the life cycle of stars.
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monix11
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Near the end of its life, the sun's radius will extend nearly to the distance of the Earth's orbit. I don't understand how to estimate the volume of the sun at that time using the formula for the volume of a sphere (4 pie r^3/3). Using that result, estimate the average matter density of the sun at that time. How does that density compare with the density of water (1g/cm^3)? How does it compare with the density of Earth's atmosphere at sea level (about 10^-3g/cm^3)?
 
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