It's 90,000 pounds for 1/10,000 of a second. It doesn't "need" to compare to anything. It just means that the bearing will experience 90,000 pounds of force being applied to it. If 90,000 static pounds of force can damage the bearing, then 90,000 pounds for 1/10,000 of a second will also damage the bearing. Handle length really has nothing to do with anything in this situation. It's purely momentum and f=ma.
The suspension allows the wheel bearing to travel. The more the wheel bearing travels relative to whatever is happening on the road, the less peak force it will experience. There's way too much parameters to estimate the peak force on a car's suspension when it hits a bump.
Look up bearing brinelling. Brinelling a bearing doesn't mean instant failure - especially a on low speed bearing like a wheel bearing.
If the hammer used for the test had a 2 foot handle, and the typical hammer of that weight has a 1 foot handle, than claiming 90k lbs of force doesnt make sense. It's 90k lbs of force, when the hammer hits. I can get a lot more power with a longer handle, vs. a little handle. If I'm accelerating the hammer at X feet/sec, and the arc is longer, it will increase the momentum (EDIT: Force) of the hammer. Same theory as the outside of a record spinning faster than the inside - same distance in the same time, it has to be going faster. Maybe the average guy on jack stands can't reach that speed with a 1 foot handle, 3lb sledge?
90k lbs is our hammer hit spec. When the bump-stop bottoms, the effective spring rate is infinite. Stock class auto cross cars with the "stock class" packages from the factory used that trick. Basically ride on the bumpstops, when the bumpstop fully compresses, infinite spring rate for those hoosiers. The average car has what, 350 in/lb springs in the front, max? When the suspension is fully compressed, you have no suspension, all force transfers through the suspension/bearing, and into the strut tower. If we ignore the chassis and how it will flex to take impact load, a fully compressed suspension, when receiving more compression force, is equivalent to a metal rod
90k lbs of force - on a bearing which may be rated to receive 100k every day of its life with no complaints. Without having any information or other specs, 90k lb is a worthless figure. For all we know the bearing sees that every day. It's like when a politician brags about eliminating a million dollars of "wasteful spending". Impressive number, right? The critical context, omitted of course, is that this is 1% of 1% of the discretionary budget, which is like 30% of the full federal budget. 90k pounds has zero context.