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Using the Text book Understanding Space Chapter 6&7 1. Why does a spacecraft transferringfrom an initial circular orbit to a larger circular orbit perform two

Using the Text book Understanding Space Chapter 6&7

1. Why does a spacecraft transferringfrom an initial circular orbit to a larger circular orbit perform two maneuvers, both of which increase it's speed, but end up with a slower orbitalvelocity in the final orbit than it started with in the original orbit?

2 .Why do we take the absolute value of the difference between the two orbital velocities when we compute total V?

3. Suppose you want to move a spacecraft from a circular orbit at 500 km altitude to a circular orbit at 150 km altitude to ensurethat its orbit will naturally decay over a few years.

What velocity change (V1) isneeded to go from the initial circular orbit into the transfer orbit?

What velocity change (V2) is needed to go from the transfer orbit to the final circular orbit?

What is the time (TOF) required for the transfer?

5. A spacecraft deployed into a circular orbit, inclined 57 at 200 km altitude, needs to change to a polar orbit at the same altitude. What V does this maneuver require?

6. Now that the spacecraft from the previous problem is in a polar orbit, what V will change the right ascension of the ascending node by 35?

7. Imagine you are in charge of a rescue mission. The spacecraft in distress is in a circular orbit at 400 km altitude. The rescue vehicle is in a coplanar circular orbit at 350 km altitude. The rescue vehicle is 135 behind the target spacecraft.

  • What is the TOF of the rescue vehicle's transfer orbit to rendezvous with the target spacecraft?

  • What is the rescue vehicle's angular velocity?

  • What is the target spacecraft's angular velocity?

  • What is the lead angle?

  • What is the final phase angle?

8. NASA is sending a remote-sensing spacecraft to Mars.

Given:

Earth parking orbit altitude=1000 km

Mars Parking orbit altitude= 500 km

Earth= 3.99x105 km3/s2

Mars= 4.280x104 km3/s2

Sun= 1.33x1011 km3/s2

Earth's orbital radius =1.50 x108km (assume Earth has a circular orbit for this problem)

Mars' orbital radius =2.28 x108km (assume Mars has a circular orbit for this problem)

Find the semi majoraxis of the transferorbit (enter your answer as a number which will be assumed to be in km)

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