The treesWindshear cuts through two trees, but in two different blows.
Shear strength of black ash wood:
5.25 J/ccDensity of black ash wood:
33 lb/ft3,
equivalent to ~0.528 g/cc.
Diameter of the tree trunk: ~5.08 cm
Width of the cut: ~0.1 cm
Volume of the cut: 5.08 x 5.08 x 0.1 = ~2.59 cc
5.25 x 2.59 = 13.5975 J,
Rat levelRating: 5/10I'm curious: would the trunks actually stay upright like that? Obviously, such a calculation would require lots of complicated things I don't understand, so I'll use a more basic model—how much energy would it take to
throw the top half of the tree?
Tree's approximate weight: 5.08 x 5.08 x 1.3 x 0.528 = ~17.7 g.
Let's say that we have to throw the tree 0.15 m.
0.0177 x 9.8˛ x 0.15 = ~2.55
2.55 = 0.5 x 0.0177 x velocity˛
0.5 x 0.0177 = 0.00885
2.55 ÷ 0.00885 = 288
Velocity = 288 m/s
0.5 x 0.0177 x 288 = ~2.55
2.55 x 2.55 = 6.5025 J. So yes, the trees would probably be knocked over, given how Windshear's tail seems to have plenty of extra energy, but perhaps it's just that sharp.
Rating: 6/10The rocksBy sheer strength (traditional approach)
If half of the rock is pulverized and half is violently fragmented:
The violent fragmentation energy of rock is
69 J/ccThe pulverization energy of rock is 214 J/cc.
69 x 2.5 = 172.5
214 x 2.5 = 535
172.5 + 535 = 707.5
Whew! That's
Street level.
Rating: 7/10By toughness
Fragmentation energy by toughness is
0.22 J/cc.
0.22 x 5 = 1.1 J (
Supermous level)
Rating: 7/10