Gamera rockets upward with incredible speed, dragging Gyaos into the sky in a desperate race toward the upper atmosphere. In just seconds, the two kaiju break past the clouds, rising to extreme altitudes as Gamera prepares for one of his most iconic aerial maneuvers. This moment gives us a perfect opportunity to analyze the physics behind his astonishing ascent.
Moving on to the estimation, I will rely on my previous post about the free fall of Gamera and Gyaos. According to Google Earth, they were at an altitude of 88 kilometers if we use the position shown at the exact moment their free fall begins.
Gamera reaches an altitude of 88,000 meters in just 38 seconds.
Using this, we can estimate his velocity:
With this velocity, we can estimate Gamera’s acceleration. The formula used is:
a = 2d / t²
Where:
a = accelerationThis formula provides the maximum acceleration Gamera could achieve, given the distance of 88,000 meters and the time of 38 seconds.
a = (88,000 × 2) / 38² = 120 m/s²,
which is roughly 12 Gs (considering that 1 G equals Earth’s gravity, 9.8 m/s²).
In simple terms, Gamera can reach Mach 3.5 in just 10 seconds, and based on our estimated speed of Mach 6.8, he would get there in about 19 seconds. This lines up well with the cinematic timing of the scene and with the feats Gamera demonstrates throughout the Heisei era.
In the end, Gamera’s rapid ascent to 88 kilometers in just 38 seconds reveals a remarkable hypersonic capability, reaching speeds of Mach 6.8 and sustaining accelerations of up to 12 Gs. These values align well with his on-screen feats during the Heisei era, reinforcing the consistency of his portrayal as a high-speed, high-power kaiju


0 Comments