Electrical power system of a spacecraft mission to a comet

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SUMMARY

The discussion focuses on calculating the solar array power capacity required for a spacecraft mission to a comet, lasting 10 years with a final distance from the Sun of 4.8x10^8 km. The spacecraft's power requirement at the end of its life is 510 W, factoring in a 30% degradation of solar array efficiency. Given the silicon solar cell efficiency of 12.5% and the total power output from the Sun at 3.8x10^26 W, participants are tasked with determining the necessary solar area to ensure adequate power supply throughout the mission duration.

PREREQUISITES
  • Understanding of solar cell efficiency and degradation rates
  • Familiarity with power calculations in spacecraft engineering
  • Knowledge of solar irradiance and its impact on power generation
  • Proficiency in using exponential decay equations for power over time
NEXT STEPS
  • Calculate solar irradiance at varying distances from the Sun
  • Learn about solar array design and optimization techniques
  • Research the effects of solar panel degradation on long-term missions
  • Explore power management systems for spacecraft
USEFUL FOR

Aerospace engineers, mission planners, and students studying spacecraft power systems will benefit from this discussion, particularly those involved in long-duration space missions and solar energy applications in space.

Andy314
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Homework Statement


Calculate the solar array power capacity required at the start of the mission
  • Mission duration is 10 years
  • Distance from the Sun at end of mission is 4.8x[10][/8] km
  • The power requirement for the spacecraft at the end of life is 510 W
  • Solar array degradation over mission life = 30%
  • Sun angle off normal = 45°
  • Silicon solar cell efficiency at the spacecraft operating temperature = 12.5%
  • Total power output from the Sun = 3.8x[10][/26] W
  • The mass per unit area of a solar array is 2 kg [m][/-2]

Homework Equations


Could only think of P(t) = [P][/o][e][/(-0.693t/[τ][/(1/2)])]
where P(t) is power at any given time, P_o is initial power, t is duration of mission and τ_1/2 is the time required for half of the power to be used up.

The Attempt at a Solution


No real progress :(
help please
 
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You know the power requirement at the end of the mission.
Figure out how much power from the sun will be delivered per solar area at the end of the mission.
Then figure out how much solar area you will need at the end of the mission.
Then use your degradation and mission duration to find how much you need at the beginning, such that the cells are sufficient at the end.
 

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