Pretty straightforward shit here.
During the Battle of Teppelin, Dai-gurren charges the Teppelin mech. Spiral King responds by swinging a fucking massive hammer-arm thing at it.
I'll be using my scaling for Gurren Lagann from this calc here.
Spoiler:
(71.5143/38)969.2=1824m
Okay, so Dai-Gurren is 1.824km in length.
Spoiler:
I'm going to calculate the dimensions of the hammer thing as two conical frustums.
(1824/4.5)137=55530.7m
(1824/4.5)214=86741m
(1824/4.5)326=132138.7m
volume of a conical frumstrum=(1/3)pi(r^2+rR+R^2)h
wherein
R=43370.5m
r=27765.35m
and
h=66069.35m
(1/3)pi(27765.35^2+27765.35(43370.5)+43370.5^2)66069.35
v=266795374852853.13m^3
vtotal=266795374852853.13(2)=533590749705706.26m^3
Now that that's over with, next is mass. Density of steel is 7850kg/m^3, right? I think it's pretty safe to say this thing is made of steel.
533590749705706.26(7850)=4188687385189794141kg
...:lmao
Now for speed.
I cropped these caps unevenly, but this can be solved by measuring the amount of pixels from Teppelin to the edge of the screen.
Spoiler:
A 2px difference means we add 2px to the smaller value, which gives us 669px.
680-669=11px
(1824/4.5)11=4458.7m
The motion happens in 1 frame, and the frame-rate of the video is 23.952fps, so we have a time-frame of 1/23.952s.
4458.6/(1/23.952)=106792.3872m/s
or about mach 314.
(Dai-Gurren matches this speed, by the way. Only reason I bring it up is 'cause I remember some kid telling me that Lancelot from Code Geass was leagues faster than P1 Gurren Lagann
)
Anyway...
KE=.5mv^2
KE=.5(4188687385189794141)106792.3872^2
KE=23885181321720715189838483321.41251072J
or about 5.7 exatons.
Both Dai-Gurren and Gurren Lagann took this to the face. In the same episode, Razengan literally ripped Gurren Lagann to shreds.
During the Battle of Teppelin, Dai-gurren charges the Teppelin mech. Spiral King responds by swinging a fucking massive hammer-arm thing at it.
I'll be using my scaling for Gurren Lagann from this calc here.
Spoiler:
(71.5143/38)969.2=1824m
Okay, so Dai-Gurren is 1.824km in length.
Spoiler:
I'm going to calculate the dimensions of the hammer thing as two conical frustums.
(1824/4.5)137=55530.7m
(1824/4.5)214=86741m
(1824/4.5)326=132138.7m
volume of a conical frumstrum=(1/3)pi(r^2+rR+R^2)h
wherein
R=43370.5m
r=27765.35m
and
h=66069.35m
(1/3)pi(27765.35^2+27765.35(43370.5)+43370.5^2)66069.35
v=266795374852853.13m^3
vtotal=266795374852853.13(2)=533590749705706.26m^3
Now that that's over with, next is mass. Density of steel is 7850kg/m^3, right? I think it's pretty safe to say this thing is made of steel.
533590749705706.26(7850)=4188687385189794141kg
...:lmao
Now for speed.
I cropped these caps unevenly, but this can be solved by measuring the amount of pixels from Teppelin to the edge of the screen.
Spoiler:
A 2px difference means we add 2px to the smaller value, which gives us 669px.
680-669=11px
(1824/4.5)11=4458.7m
The motion happens in 1 frame, and the frame-rate of the video is 23.952fps, so we have a time-frame of 1/23.952s.
4458.6/(1/23.952)=106792.3872m/s
or about mach 314.
(Dai-Gurren matches this speed, by the way. Only reason I bring it up is 'cause I remember some kid telling me that Lancelot from Code Geass was leagues faster than P1 Gurren Lagann
)Anyway...
KE=.5mv^2
KE=.5(4188687385189794141)106792.3872^2
KE=23885181321720715189838483321.41251072J
or about 5.7 exatons.
Both Dai-Gurren and Gurren Lagann took this to the face. In the same episode, Razengan literally ripped Gurren Lagann to shreds.
