References for writing: Difference between revisions
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These are references used for various aspects of the [[Celestial Lance Universe]]. | These are references used for various aspects of the [[Celestial Lance Universe]]. | ||
==Statistics and other numbers== | |||
*Speed of light = 299,792 km/s | |||
*Solar wind speed = about 450 km/s | |||
*1 gravity is equal to 9.80665 m/s<sup>2</sup> | |||
===L2L1DYC=== | |||
*Speed using only solar wind, L1 to L2, would take about 7 days | |||
*Distance from Earth to L1 = 1.5 million km (5 light seconds) | |||
*Distance from Earth to L2 = 1.5 million km (5 light seconds) | |||
*Speed at which switch to Push 10000 km = 20 minutes | |||
*Remaining = 1,490,000 + 1,500,000 km @ | |||
*Equation for the time (in seconds) needs to travel the 1.49 million km + 1.5 million km from L1 to L2 (sqrt(2 * 99.097 * ((1.49+1.5) * 1000000) + 250 ** 2) - 250) / 99.097 = 243.142 seconds | |||
*Equation to travel from either L1 or L2 to Earth: (sqrt(2 * 99.097 * (1.49 * 1000000) + 250 ** 2) - 250) / 99.097 = 170.907 seconds | |||
*4.5 gravities would be 44.129925 m/s<sup>2</sup>. This means the 4.5 km launch track at [[Jarvis Island Spaceport]] is traveled in about 102 seconds. | |||
*Time to get from Earth to L2 is about 13 days with acceleration and deceleration. | |||
==Books== | ==Books== |
Revision as of 01:33, 13 July 2019
These are references used for various aspects of the Celestial Lance Universe.
Statistics and other numbers
- Speed of light = 299,792 km/s
- Solar wind speed = about 450 km/s
- 1 gravity is equal to 9.80665 m/s2
L2L1DYC
- Speed using only solar wind, L1 to L2, would take about 7 days
- Distance from Earth to L1 = 1.5 million km (5 light seconds)
- Distance from Earth to L2 = 1.5 million km (5 light seconds)
- Speed at which switch to Push 10000 km = 20 minutes
- Remaining = 1,490,000 + 1,500,000 km @
- Equation for the time (in seconds) needs to travel the 1.49 million km + 1.5 million km from L1 to L2 (sqrt(2 * 99.097 * ((1.49+1.5) * 1000000) + 250 ** 2) - 250) / 99.097 = 243.142 seconds
- Equation to travel from either L1 or L2 to Earth: (sqrt(2 * 99.097 * (1.49 * 1000000) + 250 ** 2) - 250) / 99.097 = 170.907 seconds
- 4.5 gravities would be 44.129925 m/s2. This means the 4.5 km launch track at Jarvis Island Spaceport is traveled in about 102 seconds.
- Time to get from Earth to L2 is about 13 days with acceleration and deceleration.
Books
- Nā Inoa Hōkū: Hawaiian and Pacific Star Names by Rubellite Kawena Johnson, John Kaipo Mahelona, Clive Ruggles (Revised Edition, August 2015, Ocarina Books, ISBN 9780954086756)