- Force F (N)
- 50N
- Time interval Δt (s)
- 4s
200.000N·s
Open with these values200.000N·s
Result: 200.000 N·sMultiply the force in newtons by the time in seconds: 50 N acting for 4 s delivers 200 N·s. That impulse equals the change in momentum, so 1 N·s is exactly 1 kg·m/s. Half the force over twice the time gives the same result.
Held fixed: Force F (N) 50.000 N.
| Time interval Δt (s) (s) | Result (N·s) |
|---|---|
| 1.000 | 50.000 |
| 2.000 | 100.000 |
| 3.000 | 150.000 |
| 4.000Your value | 200.000 |
| 5.000 | 250.000 |
| 6.000 | 300.000 |
| 7.000 | 350.000 |
| 8.000 | 400.000 |
200.000N·s
Open with these values50.000N·s
Open with these values200.000N·s
Open with these valuesJ = F × Δt
| F (N), Δt (s) | What it describes | Impulse (N·s) |
|---|---|---|
| 3.5, 2 | A gentle push held for two seconds | 7 |
| 10, 2 | A small shove | 20 |
| 100, 0.5 | A sharp hit lasting half a second | 50 |
| 50, 4 | A steady 50 N for four seconds | 200 |
| 25, 8 | Half the force, twice as long — same result | 200 |
| -50, 4 | The same push acting the other way | -200 |
Impulse is the effect of a force applied over a time interval: J = F × Δt, newtons times seconds, giving newton-seconds. It measures how much a push or pull changes an object's motion. A 50 N force acting for 4 s delivers 200 N·s.
Impulse equals the change in momentum, J = Δp, which is why the units match: 1 N·s is exactly 1 kg·m/s. A 200 N·s impulse changes the momentum by 200 kg·m/s, whether it came from a big force over a short time or a small force over a long one. That impulse-momentum theorem is the practical heart of the formula.
Newton-seconds (N·s), which is identical to kilogram-metres per second (kg·m/s), the unit of momentum. Both describe the same quantity from two angles: N·s stresses force × time, kg·m/s stresses mass × velocity. Keep force in newtons and time in seconds and the answer is in N·s directly.
In a crash the change in momentum is fixed, so the impulse F × Δt is fixed too. Stretching the collision over more time means the force must drop to keep the product the same. Airbags, crumple zones and bending your knees on landing all lengthen the contact time and lower the peak force.
Yes, both are directional, so a negative value simply means the force acts the other way along your chosen axis — a braking force, for example. A negative impulse reduces momentum in that direction. The time interval, however, must be positive.
Information, not professional advice.
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