What is the formula for Momentum Calculator (p=mv)?

Core formula: p = m·v. The tool returns results instantly using this formula and the selected parameters.

Momentum Calculator (p=mv)

Compute momentum via p = m·v: enter mass and velocity to get kg·m/s, with kinetic energy and equivalent impulse for reference.

Key points

Momentum Calculator (p=mv): Compute momentum via p = m·v: enter mass and velocity to get kg·m/s, with kinetic energy and equivalent impulse for reference. Formula: p = m·v. Enter parameters on the DD-CAT IDE online tool page to get results instantly, with a calculation-model diagram that updates with the inputs. p = mv: momentum is mass times velocity, a vector pointing along the velocity; unit kg·m/s. Conservation of momentum: with no external force, total momentum is constant — the basis for collision, explosion and recoil analysis.

Inputs

p = m·v

Calculation model (updates with parameters)

Momentum p	50kg·m/s	p = m·v
Kinetic energy Ek (reference)	125 J	Ek = p²/(2m) = ½mv²
Equivalent impulse	50N·s	Impulse required to stop the object, J = Δp = p

Engineering notes

p = mv: momentum is mass times velocity, a vector pointing along the velocity; unit kg·m/s.
Conservation of momentum: with no external force, total momentum is constant — the basis for collision, explosion and recoil analysis.
Impulse–momentum theorem: the impulse of the net force equals the momentum change (F·Δt = Δp) — the principle behind airbags and cushioning.

FAQ

What is Momentum Calculator (p=mv) for?: Compute momentum via p = m·v: enter mass and velocity to get kg·m/s, with kinetic energy and equivalent impulse for reference.
What is the formula for Momentum Calculator (p=mv)?: Core formula: p = m·v. The tool returns results instantly using this formula and the selected parameters.
What engineering notes should I keep in mind when using Momentum Calculator (p=mv)?: p = mv: momentum is mass times velocity, a vector pointing along the velocity; unit kg·m/s. Conservation of momentum: with no external force, total momentum is constant — the basis for collision, explosion and recoil analysis. Impulse–momentum theorem: the impulse of the net force equals the momentum change (F·Δt = Δp) — the principle behind airbags and cushioning.