It looks like you're using an Ad Blocker.
Please white-list or disable AboveTopSecret.com in your ad-blocking tool.
Thank you.
Some features of ATS will be disabled while you continue to use an ad-blocker.
originally posted by: ArMaP
originally posted by: beyondknowledge2
Two times size means eight times gravity.
Not really.
Gravity is related to the mass of the planet, and although K2-18b is 2.6 times larger than Earth, its mean density is only 2.67, while Earth's mean density is 5.51.
Also, as K2-18b has a bigger radius, gravity at the surface is not as big, as the distance from the surface to the centre of gravity is bigger, resulting in gravity at the surface of 12.43 m/s2, only 1.27 times Earth's gravity at the surface.
originally posted by: 0bserver1
a reply to: ArMaP
Okay so they know the planet mass and density already?
I didn't know the James webb could do that ?
originally posted by: quintessentone
originally posted by: ArMaP
originally posted by: beyondknowledge2
Two times size means eight times gravity.
Not really.
Gravity is related to the mass of the planet, and although K2-18b is 2.6 times larger than Earth, its mean density is only 2.67, while Earth's mean density is 5.51.
Also, as K2-18b has a bigger radius, gravity at the surface is not as big, as the distance from the surface to the centre of gravity is bigger, resulting in gravity at the surface of 12.43 m/s2, only 1.27 times Earth's gravity at the surface.
Exactly the point I was trying to relate earlier.
originally posted by: Muldar
originally posted by: quintessentone
originally posted by: ArMaP
originally posted by: beyondknowledge2
Two times size means eight times gravity.
Not really.
Gravity is related to the mass of the planet, and although K2-18b is 2.6 times larger than Earth, its mean density is only 2.67, while Earth's mean density is 5.51.
Also, as K2-18b has a bigger radius, gravity at the surface is not as big, as the distance from the surface to the centre of gravity is bigger, resulting in gravity at the surface of 12.43 m/s2, only 1.27 times Earth's gravity at the surface.
Exactly the point I was trying to relate earlier.
Mass approximately 9 times the mass of Earth.
Radius approximately 3 times the radius of Earth. That gives you the same gravitational field strength because of the inverse square law.
It is unlikely for the exoplanet K2-18b to have land due to its low density, and if it is habitable with an ocean, there cannot be land masses exposed to the thin atmosphere.
The possibility of tidal interaction between the planets in the K2-18 system could be influencing the convection and tides on K2-18b, given their close proximity and the unknown mass of the second planet.
The mass of K2-18b is only known to be a minimum because there is no inclination measurement or transit of the star to measure its radius.
originally posted by: quintessentone
originally posted by: Muldar
originally posted by: quintessentone
originally posted by: ArMaP
originally posted by: beyondknowledge2
Two times size means eight times gravity.
Not really.
Gravity is related to the mass of the planet, and although K2-18b is 2.6 times larger than Earth, its mean density is only 2.67, while Earth's mean density is 5.51.
Also, as K2-18b has a bigger radius, gravity at the surface is not as big, as the distance from the surface to the centre of gravity is bigger, resulting in gravity at the surface of 12.43 m/s2, only 1.27 times Earth's gravity at the surface.
Exactly the point I was trying to relate earlier.
Mass approximately 9 times the mass of Earth.
Radius approximately 3 times the radius of Earth. That gives you the same gravitational field strength because of the inverse square law.
Not according to scientists.
It is unlikely for the exoplanet K2-18b to have land due to its low density, and if it is habitable with an ocean, there cannot be land masses exposed to the thin atmosphere.
The possibility of tidal interaction between the planets in the K2-18 system could be influencing the convection and tides on K2-18b, given their close proximity and the unknown mass of the second planet.
The mass of K2-18b is only known to be a minimum because there is no inclination measurement or transit of the star to measure its radius.
eightify.app...
New observations by JWST suggest that they do. The planet in question is K2-18 b. It has a mass nearly 9 times that of Earth, and a radius almost 3 times that of Earth. Its orbit is in the habitable zone of a red dwarf star just 120 light-years from Earth
originally posted by: Oldcarpy2
What if they are like, the Borg?
Shouldn't we be keeping our heads down?
As Hawking warned us.
Who knows? The Borg may already be here, among us?
Scary.
originally posted by: Muldar
originally posted by: Oldcarpy2
a reply to: Muldar
We know.
There have been discussions that gravity is very different on that planet. But that's not correct. It's almost the same due to the inverse square law we use to calculate g
originally posted by: quintessentone
originally posted by: Muldar
originally posted by: Oldcarpy2
a reply to: Muldar
We know.
There have been discussions that gravity is very different on that planet. But that's not correct. It's almost the same due to the inverse square law we use to calculate g
Watch the video I posted, they are claiming the gravity on that planet is different. It's a trippy video worth the watch.
originally posted by: Muldar
originally posted by: quintessentone
originally posted by: Muldar
originally posted by: Oldcarpy2
a reply to: Muldar
We know.
There have been discussions that gravity is very different on that planet. But that's not correct. It's almost the same due to the inverse square law we use to calculate g
Watch the video I posted, they are claiming the gravity on that planet is different. It's a trippy video worth the watch.
I will watch it but how is the gravitational field strength very different? It could be slightly different if you have the exact values but if you take approximate values like 9 Earth masses and 3 Earth radii then the answer is pretty much the same. It's just basic high school physics
g = G M / R^2
That's how you calculate it at the surface of the planet.
originally posted by: quintessentone
originally posted by: Muldar
originally posted by: quintessentone
originally posted by: Muldar
originally posted by: Oldcarpy2
a reply to: Muldar
We know.
There have been discussions that gravity is very different on that planet. But that's not correct. It's almost the same due to the inverse square law we use to calculate g
Watch the video I posted, they are claiming the gravity on that planet is different. It's a trippy video worth the watch.
I will watch it but how is the gravitational field strength very different? It could be slightly different if you have the exact values but if you take approximate values like 9 Earth masses and 3 Earth radii then the answer is pretty much the same. It's just basic high school physics
g = G M / R^2
That's how you calculate it at the surface of the planet.
From Quora:
Well, according to The Extrasolar Planets Encyclopaedia, the exoplanet has a mass of 8.92 Earth masses and a radius of 2.37 Earth radius.
The gravitational acceleration formula is:
GM over r2
G is always 6.67408⋅10−11
Using this, we can determine that the gravitational acceleration is 15.6 m/s2, or almost 1.6 times Earth’s gravity.
originally posted by: quintessentone
a reply to: Muldar
Why not choose the ATS handle 'Spooky Muldar" it would suit you well, signed Scully.