I figured since Giant Snowman is 1km tall and can move it could be calced.

I’m gonna treat this thing as two spheres, one taking up 2/3 of its height, and another taking 1/3.

Volume: (1.55*10^8+1.94*10^7)m^3 =1.744*10^8 m^3

For density, it should be comparable to Névé snow as it’s made of several snowmen that were left out for considerable amounts of time, so I’ll use 500 kg/m^3

500 kg/m^3*1.744*10^8 m^3=87 200 000 000 kilograms

The average humans can run about 6.7 m/s and is 1.7 meters tall. So an average human can run 3.9411764705882353 times their height.

That would make giant snowman’s speed 3.9411764705882353 km/s

(3.9411764705882353km/s)^2*87200000000kg/2= 6.77233218*10^17 joules or Mountain Level.

Of course that speed is kinda sketchy, considering this thing isn’t perfectly human shaped, but it does have legs.

For a low end I’ll use the lower end of human level, since that would be more similar to what an overweight person could sprint at, and that’s more similar to the snowman’s body type. So that’s 5 m/s compared to 1.7 m tall or 2.94117647059 heights/s. For the snowman that means 2.94117647059 km/s

87200000000 kg*(2.94117647059 km/s)^2/2= 3.7716263*10^17 joules or city level+.

So a city+ low end and mountain level high end.