Lesson 2 of 6 · Transfer trajectories
Change an orbit to change the journey
8 minute lesson · 3 checks along the way
Your goal for this lessonExplain transfer orbits, velocity changes and why shorter distance is not the only design objective.
In this lesson 3 sections · 3 checks
Using archive links & definitions
Words with a dotted underline open a short definition right here in the lesson.
Read & understand
Coasting is still orbital motion
After departure, a spacecraft’s path is shaped by gravity and any applied thrust. A coast is not motion without forces. In a simplified solar-centered model, the spacecraft follows an orbit around the Sun that can intersect another planet’s orbit at the right time. Its speed and direction vary along the path.
A is an ideal two-impulse transfer between coplanar circular orbits, using an ellipse tangent to both. It is a useful baseline under those assumptions. Real planets have more complicated orbits, and actual missions can use different transfers, gravity assists or sustained low thrust.
Check 1 of 3
10 pointsUse the reading above. You can try again without losing points.
Read & understand
Account for departure and arrival
Changing velocity changes the orbit. describes a velocity change, commonly used to organize maneuver requirements. It is not the same thing as distance traveled or the spacecraft’s speed at one moment. A mission may spend much of its travel coasting after relatively brief maneuvers.
Arrival also matters. Reaching the destination’s distance from the Sun does not guarantee reaching the destination at the same time, and reaching the planet does not guarantee matching its velocity. A transfer choice can save departure effort while leaving a demanding arrival maneuver. Evaluate the complete path through the mission’s required arrival state.
Budget the full path
Original teaching diagram. FICTIONAL REQUIREMENTS. Departure: 900 m/s. Corrections: 100 m/s. ARRIVAL AND TOTAL. Capture: 500 m/s. Total: 1,500 m/s. Delta-v bookkeeping is not a direct calculation of propellant mass.
Open full-size diagram in a new tab: Budget the full pathCheck 2 of 3
10 pointsUse the reading above. You can try again without losing points.
Read & understand
Compare the objective and the constraints
A quicker transfer may require more capability or produce a less convenient arrival. A longer route with planetary encounters may enable a mission that a direct departure cannot support. The best trajectory depends on science timing, spacecraft resources, launch performance and the intended encounter. “Shortest drawn line” is not a universal measure of efficiency.
For a fictional budget, departure requires 900 meters per second, correction allowance 100 and capture 500. The total is 1,500 meters per second. If the vehicle has a 1,400-meter-per-second allocation for those three items, the plan exceeds it by 100. This addition is bookkeeping for stated maneuver magnitudes, not a direct conversion into propellant mass.
Check 3 of 3
10 pointsUse the reading above. You can try again without losing points.
Put it together
Your lesson progress
Each check connects to a part of the story. Complete all 3 to earn your 25-point lesson bonus.
Explore further · Optional
Go to the source
Explore the evidence behind this lesson. These optional readings and videos open in a new tab.
- Read: NASA: trajectoriesUse the operational principles in this historical training text. Dated vehicle descriptions and forecasts are not a statement of current mission status.
- Read: NASA: gravity-assist primerUse the operational principles in this historical training text. Dated vehicle descriptions and forecasts are not a statement of current mission status.