Example 1
Δp = 10 kg·m/s, Δt = 0.1 s -> F = 100 N.
Type Δp [kg·m/s] and Δt [s]. The calculator computes F = Δp/Δt: 10 kg·m/s and 0.1 s is 100 N, and 1000 kg·m/s and 2 s is 500 N. 80 kg·m/s and 0.08 s is 1000 N. Zero seconds does not divide.
Impulse: J = F·Δt. Momentum: p = m·v.
Momentum change Δp (kg·m/s) and Time Δt (s). The result shows up here.
Mean force from a momentum change is F = Δp / Δt. At 10 kg·m/s and 0.1 s you get 100 N. At 2 kg·m/s and 0.02 s you get 100 N again: the same quotient. At 1000 kg·m/s and 2 s you get 500 N. The same Δp over a longer Δt is a smaller force. 80 kg·m/s in 0.08 s is 1000 N.
The form has two fields: Δp in kg·m/s and Δt in seconds. The result is in newtons. Beside it the result is J = Δp, because impulse equals the momentum change. A comma and a period are the same Δt: 0,1 and 0.1.
Δp and Δt must be positive. Δt = 0 does not divide. Both fields need a number before 100 N can appear. This is the mean force on the Δt interval, not an instant from a graph.
J = F Δt is on the neighbouring page: the pair of this formula. Here F from Δp and Δt. There J from F and Δt. p = m v is momentum at an instant, not a change over time.
F = m a takes acceleration directly. Here you do not type m or a, only Δp and Δt. Same unit: newton. 240 kg·m/s in 0.4 s is 600 N. 5 kg·m/s in 1 s is 5 N.
Type 10 and 0.1, click Calculate, and match 100 N. The header symbol does not brake. Treat the result as a mean on those 0.1 s.
F = Δp / Δt
Δp > 0, Δt > 0. Unit of F: newton. J = Δp.
Force from a change in momentum here is F = Δp/Δt. 10 kg·m/s in 0.1 s is 100 N. 1000 kg·m/s in 2 s is 500 N. J = Δp beside it.
Δp = 10 kg·m/s, Δt = 0.1 s -> F = 100 N.
Δp = 50 kg·m/s, Δt = 0.5 s -> F = 100 N.
Δp = 2 kg·m/s, Δt = 0.02 s -> F = 100 N.
Δp = 1000 kg·m/s, Δt = 2 s -> F = 500 N.
Δp = 5 kg·m/s, Δt = 1 s -> F = 5 N.
Δp = 80 kg·m/s, Δt = 0.08 s -> F = 1000 N.
Δp = 20 kg·m/s, Δt = 0.2 s -> F = 100 N.
Δp = 240 kg·m/s, Δt = 0.4 s -> F = 600 N.
Mean force is 100 N. That is 10 / 0.1. At 2 kg·m/s and 0.02 s also 100 N: the same Δp/Δt.
Momentum change Δp [kg·m/s], time Δt [s]. Result F [N]. Beside it the result is impulse J = Δp.
The calculator will not divide. Δt must be positive. Both fields need a number.
A pair. Here you compute F from Δp and Δt. There you compute J from F and Δt. J = Δp, same number, different fields.
There momentum at an instant, m and v. Here momentum change over time, mean force, with no mass field.
Force is 500 N. At 80 kg·m/s and 0.08 s you get 1000 N. A shorter Δt at a similar Δp drives F up.
Yes. 0.1 and 0,1 are the same Δt [s]. A comma and a period mean the same value.
Force is 600 N. At 5 kg·m/s and 1 s you get 5 N. Same formula, another scale.
Same unit F [N]. There you type m and a. Here Δp and Δt. Different fields, a mean on a time interval.
No. It is the mean on the Δt from the field. A shorter Δt at the same Δp gives a larger F.
The formula is the school one. Units follow SI; NIST SP 330 and BIPM define the measures, not your result.
Page updated in 2026.