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mariarad [96]
4 years ago
6

A lunar module (LM) lifts off from the lunar surface and flies a powered trajectory to its burnout point at 30 km altitude. The

velocity vector of the LM is parallel to the lunar surface at burnout. It then coasts halfway around the moon, where it must climb and rendezvous with the Apollo command module (CM) in a 250-km circular orbit. Note: μmoon = 4902.8 km3/s2, rmoon = 1740 km.a) Calculate vp, the burnout speed of the LM (km/s).b) Calculate vCM, the CM circular orbit speed (km/s).c) Calculate va, the LM orbit speed when it reaches the CM (km/s).d) Calculate the ∆v required to match speeds at the rendezvous with the CM (km/s).e) Calculate tcoast, the required coast time for the LM to reach the CM (seconds).f) In order to assure a rendezvous, it is desirable that the LM and CM arrive at the rendezvous point together. Where must the CM be in relation to the LM at burnout? Cite your answer as a time differential and an angle differential of the CM ahead of, or behind the LM burnout point. This sets the "launch window" for the LM takeoff.

Physics
1 answer:
xxTIMURxx [149]4 years ago
7 0

Answer:

Detailed solution is given below:

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Answer The Moon has synchronous rotation: it's rotation period is the same as its period of revolution

Explanation:

The Moon has synchronous rotation: it's rotation period is the same as its period of revolution

5 0
4 years ago
For an answer to be completed the units need to be specified why?
Setler79 [48]

Answer:

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Troyanec [42]

Part 1

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Part 2

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4 0
3 years ago
A car is traveling with a constant speed when the driver suddenly applies the brakes, giving the 14) car a deceleration of 3.50
sergij07 [2.7K]
To be able to determine the original speed of the car, we use kinematic equations to relate the acceleration, distance and the original speed of the car moving. 

First, we manipulate the one of the kinematic equations
 
v^2 = v0^2 + 2 (a) (x)  where v = 0 since the car stopped

Writing the equation in such a way that the initial velocity or v0 is written on one side of the equation,

<span>we get v0 = sqrt (2(a)(x))

Substituting the known values,

v0 = sqrt(2(3.50)(30.0))
v0 = 14.49 m/s 
</span>
Therefore, before stopping the car the original speed of the car would be 14.49 m/s
7 0
4 years ago
A soccer ball is sitting in the middle of a soccer field during a game. When the referee blows his whistle, one of the players r
NikAS [45]
Before its moving it should be 0 right 
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3 years ago
Read 2 more answers
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