Distinguish scalar pressure from a normal force
Pressure describes perpendicular force per area, P=Fnormal/A, measured in pascals: 1 Pa=1 N/m². It is scalar, not a force vector. The same local pressure produces forces in different directions on differently oriented surfaces because each force acts normal to its own surface. In a static ideal fluid, there is no sustained shear stress in the model.
Learning outcome: Compare the supplied force and area separately, then double both within the available settings. Write one-face pressure and explain what additional opposite-face pressure is needed for net force. Sketch normal-force directions on two differently oriented walls at equal pressure.
Starting recap
Review density and unit conversion, perpendicular force components, static force balance, work-energy, mass conservation and projectile motion.
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A uniform20 N perpendicular force over0.002 m² corresponds to10000 Pa. For a separate plate with inside pressure130000 Pa and outside100000 Pa over0.002 m², opposing face forces are260 and200 N, giving a60 N resultant. The large individual forces do not justify reporting260 N as the net load.
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Does doubling both normal force and area change pressure?
Experiment
Compare the supplied force and area separately, then double both within the available settings. Write one-face pressure and explain what additional opposite-face pressure is needed for net force. Sketch normal-force directions on two differently oriented walls at equal pressure.
Separate scalar pressure from surface-force vectors
Worked teaching model · synthetic values · Uniform perpendicular force on one face. P=Fnormal/A is the one-face pressure contribution; the net force on a plate requires the pressure on the other face too. No shear force or nonuniform loading.
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| Quantity | Value | Unit |
|---|---|---|
| One-face pressure | 10000 | Pa |
| Normal force magnitude | 20 | N |
| Surface area | 0.002 | m² |
Accessible plot coordinates
| coordinate | value |
|---|
Pressure is scalar; the force it produces has the direction normal to a particular surface.
P=Fperpendicular/A. A force angled θ from the surface normal contributes Fcosθ, not its entire magnitude. For two uniform opposing pressures on a flat plate, net normal force=(Pinside−Poutside)A; absolute pressure alone is not the net load.
Pressure is scalar; the force it produces has the direction normal to a particular surface.
P=Fperpendicular/A. A force angled θ from the surface normal contributes Fcosθ, not its entire magnitude. For two uniform opposing pressures on a flat plate, net normal force=(Pinside−Poutside)A; absolute pressure alone is not the net load.
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Why can equal scalar pressures push on opposite faces in opposite directions?
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