Believe it or not, you already are. Every time you place any mass on a scale, you are not measuring the mass, you are measuring the resistance of that masses push against the atmospheric pressure above it by what it displaces due to it's density.
No, silly, I ofc meant measuring it directly. With a pressure transducer for an example, if I calibrate it to zero sitting on my desk by itself and then for an example place the sensor head
at surface of a massive object, should the pressure reading change? Or if I attach it to a massive object, so that the sensor head is more or less flush with the surface, should I then see a change in the reading?
No, I mean it exactly how I said it. The object and its density displaces the atmosphere that it finds itself in, whether it's on the deck or hoisted up in the air. It will displace whatever cannot be absorbed into it, as I explained with the lead and the sponge.
I can't accept that. A sponge can 'absorb' fluids into it, but completely solid materials weigh different amounts too. When I submerge a 10cm
3 solid object in a 10l bucket filled with a fluid, exactly one liter will be displaced & 9 liters will remain, completely regardless of the object's density/mass/weight.
The reason I thought you might have a different meaning for the word displace is that I've never before heard anyone speak of pressure being displaced.
Imagine you throw that ball up into the air at 1000 mph (for instance). If you slowed the camera down, you would see the front of the medicine ball compress a good bit. Basically it's expanded itself sideways or down its sides, creating a super fast friction around it due to the compressed top of the ball. This friction would heat up the ball, creating a lower pressure around and back under it which has to be equalised and it does by a squeeze of atmosphere against that lower pressure.
the best way I can describe it without confusing it, is by imagining the ball being a wet bar of soap in your hand and you are trying to grab it and squeezing it up every time you do. As long as your energy is applied like that, it will keep going.
As soon as you stop, then the friction against the compression up top, starts to exert that force back due to you no longer applying energy.
Does this mean that the thermal energy contained by the ball is a major component in production of the force that keeps it moving after I've released it? It's not the pressure above it by itself, which is pushing the ball down, but the thermal energy and the effects of pressure equalization combined that produce a force that drives the ball up?
There's no confusion here. Once you set the scales for tare weight, then you add your mass.
I think they were talking about Geoff.