- Joined
- Dec 4, 2012
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Note: There will be some scaling that won't be completely on point due to the nature of such. So this will be a low end Calculation, meaning FRS is at least this fast.
This is also my first speed calculation, so please, be gentle.
Konan Canon Height (Converted from Meters): 5.544619 Feet
Konan Height in Pixels: 63
This scales each pixel to be 0.08793650793 feet.
364 x 0.08793650793 = 32.0088888889 feet.
32.0088 x 2 = 64.0177777778 feet.
The Tree is 64.0177777778 feet wide (Presumed)
Tree Canon width (Presumed): 64.0177777778 feet
Tree Width in Pixels: 28 Pixels
This scales each pixel to be 2.28632142857 feet
Tree Height in Pixels: 222 Pixels
2.28632142857 x 222 = 507.563357143
The Tree is 507.563357143 Feet Tall
Tree Canon Height: 507.563357143 Feet
Tree Height in Pixels: 9 Pixels
This scales each Pixel to be 56.3959285714 feet.
Mountain Height in Pixels: 172
172 x 56.3959285714 = 9700.09971429 feet
The Mountain is 9700.09971429 Feet tall (Thats a tall ass mountain)
Note: This is where the scaling gets off, I had to use a mountain that I wasn't sure was the correct one. Though all the mountains around that area are in the same General height. So, I used to mid sized one of the three.
Mountain Canon Height (Presumed): 9,700.09971429
Mountain Height in Pixels: 58 Pixels
This scales each pixel to be 167.243098522 feet
Crater Size in Pixels: 740
740 x 167.243098522 = 123759.892906
The Crater is 123,759.892906 feet long.
Now, We know how far Fuuton: Rasenshruiken traveled. We just need to know in what amount of time.
Luckily, Kishimoto gave us a time fram on exactly how long it took for FRS to reach the other end of the crater.
It took around 1 Second for Fuuton: Rasenshruiken to travel 123,769 feet.
Speed = Distance / Time
Speed = 123,760 / 1
Speed = 123,760 Feet per second
Speed of sound = 340 m/s (or 1115.49 feet per second)
123,759 / 1115.49 = 110.946662818
So according to my calculations, FRS moves at around Mach 110 (or 110 times the speed of sound)
This is also my first speed calculation, so please, be gentle.
You must be registered for see images
Konan Canon Height (Converted from Meters): 5.544619 Feet
Konan Height in Pixels: 63
This scales each pixel to be 0.08793650793 feet.
364 x 0.08793650793 = 32.0088888889 feet.
- Double this to get the diameter of the tree
32.0088 x 2 = 64.0177777778 feet.
The Tree is 64.0177777778 feet wide (Presumed)
You must be registered for see images
Tree Canon width (Presumed): 64.0177777778 feet
Tree Width in Pixels: 28 Pixels
This scales each pixel to be 2.28632142857 feet
Tree Height in Pixels: 222 Pixels
2.28632142857 x 222 = 507.563357143
The Tree is 507.563357143 Feet Tall
You must be registered for see images
Tree Canon Height: 507.563357143 Feet
Tree Height in Pixels: 9 Pixels
This scales each Pixel to be 56.3959285714 feet.
Mountain Height in Pixels: 172
172 x 56.3959285714 = 9700.09971429 feet
The Mountain is 9700.09971429 Feet tall (Thats a tall ass mountain)
Note: This is where the scaling gets off, I had to use a mountain that I wasn't sure was the correct one. Though all the mountains around that area are in the same General height. So, I used to mid sized one of the three.
You must be registered for see images
Mountain Canon Height (Presumed): 9,700.09971429
Mountain Height in Pixels: 58 Pixels
This scales each pixel to be 167.243098522 feet
Crater Size in Pixels: 740
740 x 167.243098522 = 123759.892906
The Crater is 123,759.892906 feet long.
Now, We know how far Fuuton: Rasenshruiken traveled. We just need to know in what amount of time.
Luckily, Kishimoto gave us a time fram on exactly how long it took for FRS to reach the other end of the crater.
You must be registered for see images
You must be registered for see images
It took around 1 Second for Fuuton: Rasenshruiken to travel 123,769 feet.
Speed = Distance / Time
Speed = 123,760 / 1
Speed = 123,760 Feet per second
Speed of sound = 340 m/s (or 1115.49 feet per second)
123,759 / 1115.49 = 110.946662818
So according to my calculations, FRS moves at around Mach 110 (or 110 times the speed of sound)