CalcCalculatrice de Deuxième Loi de Newton
Dernière mise à jour: 2026-05-09
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| Masse (kg) (kg) | Accélération (m/s²) (m/s2) | Temps (s) (s) | |
|---|---|---|---|
| Escala laboratorio | 4.0 kg | 0.8 m/s2 | 2.0 s |
| Uso domestico | 7.0 kg | 1.4 m/s2 | 3.5 s |
| Aplicacion industrial | 10.0 kg | 2.0 m/s2 | 5.0 s |
| Ingenieria civil | 15.0 kg | 3.0 m/s2 | 7.5 s |
| Escala cientifica | 25.0 kg | 5.0 m/s2 | 12.5 s |
Newton's Second Law Calculator: F = m × a
Newton's Second Law states that the net force applied to an object equals its mass times its acceleration. This calculator solves for any unknown variable in this fundamental equation.
Newton's Second Law formula
The fundamental relationship is:
F = m × a
Where F is the net force in newtons (N), m is mass in kilograms (kg) and a is acceleration in meters per second squared (m/s²).
Example 1: accelerating a car
Problem: A 1,200 kg car accelerates at 3 m/s².
- Force:
- F = 1,200 × 3 = 3,600 N.
Answer: A force of 3,600 N is required.
Example 2: finding acceleration
Problem: A force of 500 N is applied to a 25 kg object.
- Acceleration:
- a = F / m = 500 / 25 = 20 m/s².
Answer: The acceleration is 20 m/s².
Utilisations courantes
- Computing the force needed to accelerate vehicles.
- Designing propulsion systems in aerospace engineering.
- Analyzing object motion in physics.
- Sizing motors and actuators in robotics.
- Studying structural dynamics under loads.
- Solving mechanics problems in education.
Common mistakes with F = m × a
- Confusing mass with weight (weight is m × g).
- Not considering all acting forces (friction, gravity).
- Using grams instead of kilograms for mass.
- Forgetting that F is the net force (vector sum of all forces).
Conseil pro
Always draw a free-body diagram before applying F = m × a. Identify all acting forces and their direction. The net force is the vector sum, not the arithmetic sum.
During a crash, a car decelerates rapidly — from high speed to zero in a fraction of a second. This massive deceleration multiplied by mass produces an enormous force. This is why crumple zones exist: they increase stopping distance, reducing deceleration and therefore reducing force.
Force and acceleration are directly proportional: double the force on the same mass = double the acceleration. But mass and acceleration are inversely proportional: double the mass with the same force = half the acceleration. This is why heavy vehicles need more powerful engines.
During a crash, a car decelerates rapidly — from high speed to zero in a fraction of a second. This massive deceleration multiplied by mass produces an enormous force. This is why crumple zones exist: they increase stopping distance, reducing deceleration and therefore reducing force.
Force and acceleration are directly proportional: double the force on the same mass = double the acceleration. But mass and acceleration are inversely proportional: double the mass with the same force = half the acceleration. This is why heavy vehicles need more powerful engines.
During a crash, a car decelerates rapidly — from high speed to zero in a fraction of a second. This massive deceleration multiplied by mass produces an enormous force. This is why crumple zones exist: they increase stopping distance, reducing deceleration and therefore reducing force.
Force and acceleration are directly proportional: double the force on the same mass = double the acceleration. But mass and acceleration are inversely proportional: double the mass with the same force = half the acceleration. This is why heavy vehicles need more powerful engines.
Mass is the amount of matter (kg) and is constant. Weight is the gravitational force (N) and varies depending on the local gravity.
The newton (N) is the unit of force. 1 N = 1 kg·m/s². It is the force needed to accelerate 1 kg at 1 m/s².
The net force is the applied force minus friction: F_net = F_applied − F_friction. Use F_net in the formula.
Yes. Newton's Second Law is universal. In space, without gravity or friction, a small force produces constant acceleration.