Earth mass conversion to thermal energy

Click For Summary
SUMMARY

The discussion centers on the conversion of Earth's mass into thermal energy through fuel combustion, specifically addressing the negligible mass loss compared to the influx of cosmic materials. It highlights that the average global oil consumption in the 1990s was approximately 29.2 billion barrels per year, with each barrel weighing about 0.136 tonnes. The calculations presented demonstrate that burning diesel fuel results in a mass loss of only 0.0000000015 kg per kg of fuel, indicating that the mass remains almost unchanged post-combustion. The conversation also touches on the thermal equilibrium of Earth and the implications of burning fossil fuels on atmospheric volume.

PREREQUISITES
  • Understanding of Einstein's mass-energy equivalence (E=mc²)
  • Basic knowledge of chemical reactions and energy density
  • Familiarity with fossil fuel properties and combustion processes
  • Awareness of Earth's thermal equilibrium and cosmic material influx
NEXT STEPS
  • Research the implications of mass-energy conversion in nuclear reactions
  • Explore the energy density of various fossil fuels, including diesel and gasoline
  • Investigate the impact of fossil fuel combustion on atmospheric composition
  • Learn about the volume changes during the phase transition of fuels from liquid to gas
USEFUL FOR

Environmental scientists, energy researchers, and anyone interested in the effects of fossil fuel combustion on Earth's mass and atmospheric changes.

cliffe
Messages
7
Reaction score
0
Given the conceivably immense conversion of Earth mass contained in fuel substances, over the past century or so, to heat or other forms of radiant energy that eventually escape into space, is there any known calculation of mass loss attributable to this phenomenon? If so, how much is it counteracted by the influx of cosmic particles, meteorites, etc.
 
Science news on Phys.org
Average global oil consumption in the 1990s was in the range of 80 million bbl/day, or 29.2 billion bbl/year.
 
1 bbl crude = approx 0.136 tonnes
1 m3 coal = 1.2 tonnes
1 million m3 methane = 605.8 tonnes
 
The mass of the fuel isn't converted to energy and the Earth is pretty closes to being in thermal equilibrium with the energy it gets from the sun. The amount of mass lost by radiation is imperceptibly small. But you can calculate the order of magnitude by using the total solar power received (174 petawatts) and applying e=mc^2
 
Last edited:
Have trouble understanding this. How much does a barrel of oil weigh after you burn it? What's the breakdown of gravity-bound remnants? MC2=E, but is E subject to gravity?
 
Converting oil to ergs seems massively inefficient if there's so much mass left.
 
(no pun intended)
 
cliffe said:
Have trouble understanding this. How much does a barrel of oil weigh after you burn it?
Almost exactly the same as it weighed before you burned it.
What's the breakdown of gravity-bound remnants? MC2=E, but is E subject to gravity?
Gravity doesn't have anything to do with this. You asked about mass.
 
cliffe said:
Converting oil to ergs seems massively inefficient if there's so much mass left.
Chemical reactions aren't nuclear reactions. Even in most nuclear reactions, though, there is very little conversion of mass to energy.
 
  • #10
Here's the calculation for diesel fuel, with an energy density of 45 MJ/kg:

4.5 E^7 = m* 3E^8 ^2
m=1.5 E^-9 kg

So every kg of diesel fuel burned yields 0.9999999985 kg of waste products.
 
  • #11
russ_watters said:
Almost exactly the same as it weighed before you burned it. Gravity doesn't have anything to do with this. You asked about mass.

I meant to imply remnants other than heat and work energy resulting from the combustion, assuming that the latter are not subject to gravity. But thanks for this, Russ - it's really an eye-opener for me!

Over and out for this thread,

Cliffe
 
  • #12
For comparison, an estimated 100,000 tonnes of material arrives from space every year. Our planet, she is getting fat.
 
  • #13
Another point: Earth is roughly in thermal equilibrium (sunlight warms the day-surface, and the night-surface radiates heat). The chemical energy in fossil fuel (released by burning) is just solar energy, that has only been stored (underground in that chemical form) for a few ages, so on a long timescale there shouldn't be any such effect (regardless of how negligible it would be in comparison to other factors).
 
  • #14
To me, a more interesting question would be: How much does the volume increase when liquid fuel is converted to a gas? If we burn a few cubic miles of liquid fuel each year, how much volume does that liquid take up when it has been converted to a gas? How much are we thickening the atmosphere?
 
  • #15
Simple enough to work out.
Assume liquid fuel is approx 10-Carbons , C10H22 - reasonable average of Petrol,Diesel,Kerosene
C(10)H(20) + 15O(2) -> 10C0(2) + 10H(2)0
So 1 mole of 'fuel' = gives 10moles of C02 + 10 moles of water but uses up 15 moles of oxygen, so should actually decrease the amount of atmosphere once the water condenses out.
 
Last edited:

Similar threads

  • · Replies 2 ·
Replies
2
Views
2K
  • · Replies 16 ·
Replies
16
Views
14K
  • · Replies 10 ·
Replies
10
Views
3K
  • · Replies 1 ·
Replies
1
Views
2K
  • · Replies 4 ·
Replies
4
Views
3K
  • · Replies 67 ·
3
Replies
67
Views
7K
  • · Replies 3 ·
Replies
3
Views
3K
  • · Replies 1 ·
Replies
1
Views
2K
Replies
1
Views
3K
Replies
1
Views
1K