What tier is that?

[EnderLord8]

On a very distant planet, in a completely different ecosystem ...

1-Oceans of liquid titanium.
2-The air was composed of calcium in a gaseous state.
3-Radiation levels above any place on Earth.
4-Gravity is eighty times Earth's gravity.
5-There are worms that swim in Titanium, capable of swallowing a school bus.
6-The dominant species has its weight varying from 90 to 200kg (on Earth) and being between 1.9 to 2.8 meters in height, being humanoid.
7-The height of the atmosphere varies from 15 to 20 km.
8-And the depth of the Titanium ocean ranging from 2.5 to 8km.
9-Humanoid inhabitants can carry 5 to 6000 times their own weight, jump and run.
10-The average wind speed on the planet is 20m / s.

Is it possible to draw that conclusion with this data? How does pressure affect temperature and vice versa? The escape velocity of the planet?

 

[EnderLord8]

Bump

 

[Garchomp777]

Planet level

 

[EnderLord8]

But besides that, can you assume something like the level of the inhabitants or the temperature of the planet?

 

[manu_zarri]

around planet level, but if you destroy this planet, calc would be needed.

 

[Blahblah9755]

For the inhabitants, their center of mass would be around 95 cm to 140 cm. So the smallest ones would have a GPE of 0.95m*90kg*80*9.8m/s/s=67.032kJ
Biggest ones would have a GPE of 1.4m*200kg*80*9.8m/s/s=219.52 kJ. Both relatively low end 9-B.
The minimum melting temperature of Titanium is over 1600c (1668 at 1 atm)
I’ll compare the worms to these giant worms which have a length of 1m and width of 2cm. A school bus apparently has a width around 90 inches or 2.286m
2.286m/0.02m*1m=114.3m
Mapping this as a cylinder, it should have a surface area of 829.07m^2. Emissivity of liquid titanium is 0.33.
The worms would be receiving 221095244.54424J/s of energy from the titanium, or small building level.

 

[EnderLord8]

bump

 

[Blahblah9755]

Minimum and maximum lifting strength: 5*80*90kg=36000kg or class 50
6000*80*200kg=96000000kg or class M.
For the GPE of lifting these above their heads:
1.9m*5*80*90kg*9.8m/s/s=670.320kJ
2.8m*6000*80*200kg*9.8m/s/s=2,634,240,000 J or building level.
For jumping, I’ll use someone at the average weight and have them matching our world’s high jump world record (our world’s high jump world record holder is above the global average weight).
145kg*2.45m*80*9.8m/s/s=278.516kJ or wall level.

 

[EnderLord8]

Bump?