logo

Crowdly

Browser

Add to Chrome

Propulsion of rockets (MESISI475025)

Looking for Propulsion of rockets (MESISI475025) test answers and solutions? Browse our comprehensive collection of verified answers for Propulsion of rockets (MESISI475025) at learning.devinci.fr.

Get instant access to accurate answers and detailed explanations for your course questions. Our community-driven platform helps students succeed!

You are a propulsion engineer tasked with selecting a suitable chamber material for a new rocket engine with performance characteristics similar to SpaceX's Merlin engines. To ensure the structural integrity of the combustion chamber, you need to determine the operating pressure it will experience.

Using the following engine parameters, calculate the chamber pressure:

  • c* = 1800 m/s (Characteristic velocity)
  • Mass flow rate: 1500 kg/s 
  • Thrust coefficient: 1.8 
  • Throat area: 0.6 m² 
  • g0 = 9.81 m/s² 

0%
100%
0%
0%
View this question

A spacecraft is in a heliocentric orbit trailing Earth. It is desired to perform a Hohmann transfer maneuver to enter a heliocentric orbit trailing Mars. Calculate the required propellant mass for this operation. The spacecraft has a dry mass of 5000 kg (excluding propellant for this maneuver) and an engine with an exhaust velocity of 4.4 km/s.

(Heliocentric trailing orbit means that this spacecraft is close to and trailing Earth or Mars, but actually orbiting the Sun, not these planets).

  • μ Sun = 1.327 × 10E20 m3 / s2
  • Earth's orbital radius = 1 AU
  • Mars' orbital radius = 1.52 AU

0%
100%
0%
0%
View this question

Please see the attached image about the Space Shuttle Endeavour. What would be the positive yaw angle (Y+, orange arrow, rotation on XY plane) turned by the Space Shuttle orbiter in 5 seconds if we fire thruster F5L (yellow vector) for 1 second? Thruster F5L features a 60 deg angle with the XY plane and the thrust vector application point falls 10 meters away from the center of mass (normal distance).

Consider the space shuttle as a cylinder, 80 tons mass and 2 meter radius . g = 9.81 m/s. Thruster F5L has a 310 sec specific impulse and mass flow 0.65 kg /sec. The spaceship is initially at rest and in space.

0%
0%
100%
0%
View this question

Please see the attached image about the Space Shuttle Endeavour. What would be the positive yaw angle (Y+, orange arrow, rotation on XY plane) turned by the Space Shuttle orbiter in 5 seconds if we fire thruster F5L (yellow vector) for 1 second? Thruster F5L features a 60 deg angle with the XY plane and the thrust vector application point falls 10 meters away from the center of mass (normal distance).

Consider the space shuttle as a cylinder, 80 tons mass and 2 meter radius . g = 9.81 m/s. Thruster F5L has a 310 sec specific impulse and mass flow 0.65 kg /sec. The spaceship is initially at rest and in space.

View this question
You are a propulsion engineer tasked with selecting a suitable chamber material for a new rocket engine with performance characteristics similar to SpaceX's Merlin engines. To ensure the structural integrity of the combustion chamber, you need to determine the operating pressure it will experience.

Using the following engine parameters, calculate the chamber pressure:

  • c* = 1800 m/s (Characteristic velocity)
  • Mass flow rate: 1500 kg/s 
  • Thrust coefficient: 1.8 
  • Throat area: 0.6 m² 
  • g0 = 9.81 m/s² 

0%
100%
0%
0%
View this question

Please see the attached image about the Space Shuttle Endeavour. What would be the positive yaw angle (Y+, orange arrow, rotation on XY plane) turned by the Space Shuttle orbiter in 5 seconds if we fire thruster F5L (yellow vector) for 1 second? Thruster F5L features a 60 deg angle with the XY plane and the thrust vector application point falls 10 meters away from the center of mass (normal distance).

Consider the space shuttle as a cylinder, 80 tons mass and 2 meter radius . g = 9.81 m/s. Thruster F5L has a 310 sec specific impulse and mass flow 0.65 kg /sec. The spaceship is initially at rest and in space.

0%
0%
100%
0%
View this question

A spacecraft is in a heliocentric orbit trailing Earth. It is desired to perform a Hohmann transfer maneuver to enter a heliocentric orbit trailing Mars. Calculate the required propellant mass for this operation. The spacecraft has a dry mass of 5000 kg (excluding propellant for this maneuver) and an engine with an exhaust velocity of 4.4 km/s.

(Heliocentric trailing orbit means that this spacecraft is close to and trailing Earth or Mars, but actually orbiting the Sun, not these planets).

  • μ Sun = 1.327 × 10E20 m3 / s2
  • Earth's orbital radius = 1 AU
  • Mars' orbital radius = 1.52 AU

0%
100%
0%
0%
View this question

As you should know at this point, the United Federation of Planets has an ongoing mission of discovering new worlds, to seek out new lifeforms and new civilizations, to boldly go where no one has gone before.

However, due to a shortage of dilithium, Starfleet Command has grounded the fleet. We must launch our ships using conventional old chemical rockets from the 21st Century.

You are the Chief Engineer on duty today. You have access to a 3-stage heavy launch vehicle with a Total Launch Mass of 65,000,000 kg (limited by the structural integrity of the launch pad).

Based on the engines efficiency and Delta V requirements, your science officer Spock has already calculated the payload ratios (lambda) for each stage as follows:

  • Stage 3 (Final stage): λ_3 = 0.281

  • Stage 2 (Intermediate): λ_2 = 0.238

  • Stage 1 (Liftoff): λ_1 = 0.155

Task: Calculate the maximum payload capacity of this vehicle. Based on your result, which ship can you successfully deliver to a space injection trajectory?

- USS Enterprise, Constitution class, 1 million kg.

- USS Voyager, Intrepid class, 510,000 kg

- USS Defiant, Defiant class, 355,000 kg

View this question

As you should know at this point, the United Federation of Planets has an ongoing mission of discovering new worlds, to seek out new lifeforms and new civilizations, to boldly go where no one has gone before.

However, due to a shortage of dilithium, Starfleet Command has grounded the fleet. We must launch our ships using conventional old chemical rockets from the 21st Century.

You are the Chief Engineer on duty today. You have access to a 3-stage heavy launch vehicle with a Total Launch Mass of 65,000,000 kg (limited by the structural integrity of the launch pad).

Based on the engines efficiency and Delta V requirements, your science officer Spock has already calculated the payload ratios (lambda) for each stage as follows:

  • Stage 3 (Final stage): λ_3 = 0.281

  • Stage 2 (Intermediate): λ_2 = 0.238

  • Stage 1 (Liftoff): λ_1 = 0.155

Task: Calculate the maximum payload capacity of this vehicle. Based on your result, which ship can you successfully deliver to a space injection trajectory?

- USS Enterprise, Constitution class, 1 million kg.

- USS Voyager, Intrepid class, 510,000 kg

- USS Defiant, Defiant class, 355,000 kg

0%
100%
0%
0%
0%
View this question
As you all know, House Atreides has been granted control of planet Arrakis, the source of the invaluable spice melange, and is preparing to take over its mining operations. As a propulsion engineer serving Duke Leto Atreides, you are tasked with ensuring the safe arrival and operation of the House's frigate fleet in this new harsh desert environment.

Arrakis presents a unique challenge with its different atmospheric pressure regarding Caladan (your original planet). This could significantly affect the performance of your frigates' rocket engines, designed initially for Caladan. Your task is to analyze the engine's performance under these new conditions.

Given the following engine parameters, determine the nozzle conditions and Specific Impulse. The success of the spice mining operation, and perhaps the fate of House Atreides, rests on your calculations.

Engine Parameters:

  • Chamber pressure = 14.6 Mpa
  • Chamber temperature = 4250 K
  • Gas constant = 360 J/(kg K)
  • Specific heat ratio; gamma = 1.3  
  • Ambient pressure  = 71320 Pa
  • Nozzle expansion ratio = 15  
  • Exit diameter = 2.1 m
  • Mass flow rate = 3100 kg/s 
  • g0 = 9.81 m/s² (Arrakis gravity is very close to Earth's)

0%
0%
100%
0%
0%
View this question

Want instant access to all verified answers on learning.devinci.fr?

Get Unlimited Answers To Exam Questions - Install Crowdly Extension Now!

Browser

Add to Chrome