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How much bigger is the planet Mercury than our moon?

Question #106807. Asked by david1975.
Last updated Jun 17 2024.

Related Trivia Topics: Sci / Tech  
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Juggernaut314
Answer has 17 votes
Currently Best Answer
Juggernaut314
16 year member
98 replies avatar

Answer has 17 votes.

Currently voted the best answer.
From "link http://btc.montana.edu/messenger/elusive_planet/fastfact_5.php"

Mercury is the second smallest planet; only Pluto is smaller. Mercury’s diameter is 4879 km, while Earth’s is 12,756 km. In fact, Mercury is not much larger than our Moon, which has a diameter of 3475 km.

Jul 03 2009, 8:57 PM
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ArlingtonVA star
Answer has 11 votes
ArlingtonVA star
16 year member
109 replies avatar

Answer has 11 votes.
Mercury's mass is 4.6 times that of the moon. Mercury's mass is 3.3x10^23 kg, and the moon's is 7.35x10^22 kg. In terms of radius, Mercury is 2,440 km and the moon is 1,737. That is only 1.4 times larger.

link https://en.wikipedia.org/wiki/Mercury_(planet)
link https://en.wikipedia.org/wiki/Moon


Jul 03 2009, 9:15 PM
barnhill23
Answer has 14 votes
barnhill23

Answer has 14 votes.
Mercury's volume is approimately 60.8 billion cubic kilometers, while our moon's volume is 21.96 billion cubic kilometers. This means Mercury is about 2.76 times as large as the moon. Volume is only one way to measure size, but I think it works best in this case.

link https://www.space.com/18647-how-big-is-mercury.html
link https://nssdc.gsfc.nasa.gov/planetary/factsheet/moonfact.html


Response last updated by gtho4 on Jun 17 2024.
Jul 03 2009, 9:16 PM
Watchkeeper
Answer has 5 votes
Watchkeeper
18 year member
412 replies

Answer has 5 votes.
You are right, barnhill23. Looking at a balloon and a cricket ball, one would say the balloon is bigger even though the cricket ball is more massive.

Using the figures given by ArlingtonVA, the ratio of the radii is 2440km/1737km or 1.405.

Raising this to the third power (volume is proportional to the cube of the radius) shows Mercury to be 2.772 times bigger than the Moon, in agreement with your approximate figure.

Jul 04 2009, 11:04 AM
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