
SpaceX's Starship rocket uses a combination of liquid oxygen and a refined type of kerosene called RP-1 as fuel. The rocket equation, developed by Konstantin Tsiolkovsky in 1903, can be used to calculate the amount of fuel required to launch a rocket. For instance, the Falcon 9 v1.1 rocket uses about 147,000 kg of RP-1 and 341,000 kg of liquid oxygen. SpaceX's Saturn V rocket has a fuel economy of 5.1 inches per gallon (3.42 centimetres per litre).
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What You'll Learn

The Falcon 9 rocket uses 147,000 kg of RP-1 fuel
The Falcon 9 rocket from SpaceX uses 147,000 kg of RP-1 rocket fuel. This fuel is a refined kerosene that is similar to the standard, everyday kerosene. RP-1 is more expensive than the other fuel used in the Falcon 9, liquid oxygen, which only costs 20 cents per kilogram. RP-1, on the other hand, cost SpaceX around $2 per kilogram when they first started using it with the Falcon 9.
Liquid oxygen makes up more than two-thirds of the overall fuel load of the Falcon 9. The rocket uses about 341,000 kg of liquid oxygen, with about 80% of this being used in the first stage of the rocket's journey and the rest being used in the second stage.
The Falcon 9 is a two-stage rocket, which means that the rocket equation for calculating the mass of fuel needed needs to be applied twice. This equation was first worked out by Konstantin Tsiolkovsky in 1903.
The rocket equation can be used to determine the mass of fuel needed to get a certain payload to low Earth orbit (LEO). However, this calculation won't be perfectly accurate because some mass will be lost during the journey, for example due to boil-off.
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Liquid oxygen makes up over two-thirds of the fuel load
SpaceX's Falcon 9 rocket uses liquid oxygen and a refined kerosene called RP1 as fuel. Liquid oxygen makes up more than two-thirds of the overall fuel load, while RP1 makes up the remaining one-third. To fit inside the rocket, the liquid oxygen needs to be cooled to cryogenic temperatures for compression. The liquefaction process is also used on methane, which takes up 1/600th of the volume in its liquid form. This process allows a larger amount of fuel to be stored in the rocket.
Liquid oxygen is the cheapest of the two fuels, at only 20 cents per kilogram. RP1, on the other hand, is more expensive. When SpaceX started using the Falcon 9 rocket, they paid around $2 for every kilogram of RP1. This price difference highlights the significance of having a substantial volume of liquid oxygen in the fuel load, as it helps reduce overall fuel costs.
The Falcon 9 v. 1.1 uses approximately 147,000 kg of RP-1 and 341,000 kg of liquid oxygen. About 80% of the liquid oxygen is used in the first stage, with the remaining 20% used in the second stage. This distribution of fuel across multiple stages ensures that the rocket has sufficient propulsion to reach the desired altitude and accomplish its mission objectives.
The use of liquid oxygen as the primary fuel component in the Falcon 9 rocket demonstrates SpaceX's consideration for both performance and cost-effectiveness. By utilizing a fuel that is inexpensive and can be efficiently stored through cryogenic methods, SpaceX optimizes its fuel load while managing expenses. This approach aligns with the company's overall mission to explore space sustainably, such as through their Starship rocket, which aims to transport humans to Mars for colonization.
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RP-1 is a refined kerosene
SpaceX's rockets use a type of highly refined kerosene known as RP-1 (short for Rocket Propellant-1 or Refined Petroleum-1) as fuel. Developed in the 1950s, RP-1 is a highly refined form of kerosene, an organic compound consisting entirely of hydrogen and carbon. Its refinement process removes unwanted compounds, improving engine performance and making it less toxic than jet and diesel fuels.
RP-1 has a higher density than commonly used propellants like regular kerosene, diesel, and even refined aviation fuel, making it more energy-efficient. This higher density results in greater energy density, an important factor in rocket fuel selection. In addition, RP-1 can be stored at room temperature, making it easier to transport and handle than other rocket fuels that require extremely low temperatures, such as liquid hydrogen.
The Saturn V rockets used during the Apollo missions of the 1960s and 1970s, for example, carried 810,700 liters of RP-1 fuel in their first-stage boosters. RP-1 is also used by the Indian Space Research Organization (ISRO) for its future rockets. Despite the emergence of cleaner-burning rocket propellants like liquid hydrogen and methane, RP-1 remains the first choice for many rocket manufacturers due to its cost-effectiveness and ease of storage and handling.
However, RP-1 is not without its drawbacks. The extensive refining process makes RP-1 much more expensive than common kerosene, and it has a lower specific impulse than liquid hydrogen. Nevertheless, RP-1's advantages, such as ambient storage temperature and higher energy density, have kept it a popular choice for rocket fuel, especially for the first stages of orbital launch vehicles.
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The rocket equation determines the mass of fuel needed
The Tsiolkovsky rocket equation, derived by Soviet physicist Konstantin Tsiolkovsky in 1897, is used to determine the mass of fuel required for a rocket to achieve a desired velocity or altitude. The equation accounts for the changing mass of the rocket as propellants are exhausted during powered flight.
The rocket equation is based on the principle of conservation of momentum, which states that the rocket's momentum changes by the same amount as the ejected fuel, but in the opposite direction. By considering the initial and final velocities of the rocket, as well as the mass of fuel ejected, the equation can determine the change in velocity (delta-v) resulting from the burning of fuel.
The equation is given as:
> ! [equation](https://latex.codecogs.com/png.latex?%5Cdpi%7B110%7D%20%5cdelta%20v%3Dv_f-v_0%3D-v_e%5Cln%20%28%5Cfrac%7Bm_f%7D%7Bm_0%7D%29%3Dv_e%5Cln%28%5Cfrac%7Bm_0%7D%7Bm_f%7D%29)
Where:
- Δv = change in velocity
- Vf = final velocity
- V0 = initial velocity
- Ve = exhaust velocity
- Mf = final mass of the rocket
- M0 = initial mass of the rocket
By manipulating this equation, the mass of fuel required to achieve a desired delta-v can be determined.
The rocket equation is a fundamental concept in rocketry and has been used to design and optimise rocket propulsion systems. It is applicable to orbital maneuvers, allowing calculation of the propellant needed to transition to a new orbit. However, it does not account for all forces acting on a rocket and is limited to impulsive maneuvers, where propellant is discharged instantaneously.
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The Starship HLS needs 1500 tonnes of fuel for a round trip
The Starship HLS requires 1500 tonnes of fuel for a round trip. This figure is based on estimates from internet sleuths who measured tank sizes from pictures. The amount of fuel required for a round trip depends on several factors, including the payload capacity and the mission architecture.
The Starship HLS is a two-stage rocket, which means that the rocket equation must be applied twice to calculate the fuel required. The rocket equation, worked out by Konstantin Tsiolkovsky in 1903, takes into account the initial mass, final mass, and exhaust velocity of a rocket to determine the delta-v, or change in velocity, required for the mission.
The payload capacity of the Starship HLS is estimated to be around 20-50 tonnes. However, there may be additional weight from a thermal protection system, such as tiles and a silicon carbide blanket, which could reduce the payload capacity. The mission architecture, including the number of engine burns and the rate of propellant boil-off, will also affect the amount of fuel required.
One estimate suggests that the Starship HLS will need to make five engine burns: LEO to NRHO, NHRO insertion, NRHO to the lunar surface, lunar surface to NRHO, and NRHO insertion. The total propellant required for these burns is estimated to be 1300 tonnes, with a 22-tonne safety margin. However, NASA may require a larger safety margin of around 65 tonnes.
Another factor to consider is the possibility of aerobraking when the Starship HLS returns to Earth. If the Starship HLS can use atmospheric braking, it may be able to carry more cargo or less propellant. Overall, the amount of fuel required for a round trip on the Starship HLS depends on a variety of factors and may require multiple launches to refuel the spacecraft.
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Frequently asked questions
The amount of fuel a SpaceX rocket takes depends on the type of rocket and the mission. For example, the Falcon 9 v1.1 rocket uses about 147,000 kg of RP-1 rocket fuel and 341,000 kg of liquid oxygen. The Starship HLS is estimated to need 1500 tonnes of fuel for a round trip.
SpaceX uses liquid oxygen and a refined kerosene called RP-1 as rocket fuel. They also use methane, which takes up 1/600th of the volume once it is liquefied and cryogenically stored.
Liquid oxygen is the cheapest of the two fuels, at 20 cents per kilogram. RP-1 is more expensive, costing SpaceX around $2 per kilogram when they first started using it with the Falcon 9.
The amount of fuel needed can be calculated using the rocket equation developed by Konstantin Tsiolkovsky in 1903. This equation takes into account the initial and final masses of the rocket, as well as the exhaust velocity of the vacuum engines.
SpaceX is known for its reusable rockets, which can help reduce the cost of launching rockets. Additionally, they are developing the Starship rocket, which aims to take humans to Mars sustainably, potentially through local propellant production.









































