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geijoenr | 3 years ago
https://www.quora.com/How-much-energy-does-it-take-to-accele...
I don't think that means is unfeasible if the energy source allows for that.
geijoenr | 3 years ago
https://www.quora.com/How-much-energy-does-it-take-to-accele...
I don't think that means is unfeasible if the energy source allows for that.
credit_guy|3 years ago
The rocket equation says that the fuel mass of a rocketship is higher than the cargo mass by exp(delta_v/v_exhaust).
When the final velocity is relativistic, delta_v should be replaced with delta_rapidity. In our case this would introduce a factor of 2.65, but the results are so ridiculous that we can ignore that.
So, let's simply say that delta_v is the speed of light, or 300000 km/s.
The exhaust velocity for a nuclear thermal rocket is about 9 km/s.
The ratio between delta_v and the exhaust velocity is about 33000. The exponential of that is roughly speaking 1 followed by 15000 zeros.
There are less than 10^100 atoms in the known universe.
So, even if you want to accelerate just one single atom to 99% of the speed of light, you would need more fuel than the entire universe. Many, many, many times more.