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Can someone please help me anwser this astronomy question?

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The Crab Nebula is now about 1 parsecs in radius. If it was observed to explode in A.D. 1054, roughly how fast is it expanding? (Assume a constant expansion rate. Is that a reasonable assumption?)

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  1. Just take the difference between today and AD 1054 for your time. Then divide the distance (1parsec) by that time to get the speed.

    It's that easy.


  2. Constant expansion rate is a reasonable assumption.  The speed is so high relative to the mass, that it will never re-collapse due to gravity ... and barely even slows down.

    1parsec/(2008-1054) = 1parsec/954year

    1 parsec = 3.1x10^16 m = 3.1x10^13km

    1year = 365day*24hr/day = 8760hr

    (3.1x10^13km)/(954*8760hr) = 3.7x10^6 km/hr

  3. speed = distance / time

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