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Calc G Gundam - Devil Gundam's tendril approaches the Earth

Calculations
a23UH0v.gif

The-giant-is-devouring-the-whole-Earth.png
The Devil Giundam's tendril reaches from out in space to Earth in less than a minute, with the intention of sucking up the Earth and devouring it. The Earth has a diameter of 12756.2km.
ihDIPsg.png
object degree size = 2*atan(Object_Size/(Panel_Height/tan(70/2)))
= 2*atan(215/(1616/tan(70/2)))
= 0.12591033 rad
= 7.2141305061173293 degrees

Put that into the angscaler, and we get ourselves a distance of 101180km.
6AiWKl1.png

uIfizaH.png
Timeframe is 8 seconds and 15 frames (with a framerate of 24 frames per second).

T = 1s/24
= 41.6666667ms X 15
= 0.625000001s + 8s
= 8.625s

T = 101180km/8.625s
= 11731014.5/299792458 X 100
= 3.91304524% C

While this is insanely impressive by itself, keep in mind it only gets more impressive when you consider just how colossal the arm is, and therefore heavy, and thus what a terrifying amount of kinetic energy it would produce. The Earth has a radius of 6378.1km
6h0yegh.png
ac6b6294509876e4bb09d25bebf54ea34afde11c


R = (h/2) + c^2/(8h)
= (60/2) + 2131^2/(8 X 60)
= 9490.75208 pixels

6378.1km = 9490.75208 pixels
1 pixel = 6378.1km/9490.75208 = 0.672033148km
0.672033148km X 191 = 128.358331km
128.358331km/2 = 64.1791655km

Volume as a cylinder.

V = πr^2h
= π X 64.1791655^2 X 101180
= 1.30928044e9km^3 (1.30928044e+18m^3)

Once again for the kinetic energy of a machine, I'll be using the mass of the light ship container vessel 2700TEU (that being 102.56kg/m^3).

M = 1.30928044e+18 X 102.56kg
= 1.34279802e20kg

It's the moment you've all been waiting for! We enter the speed and mass into the relativistic kinetic energy calculator and get a yield of a staggering 2210849885891618635 megatons, or 2.2108498858916187935 yottatons!

Final Results
Devil Gundam's tendril approaches the Earth (speed) = 3.913% C
Devil Gundam's tendril approaches the Earth (kinetic energy) = 2.211 yottatons

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Stocking Anarchy
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