Yes. It just has to be remembered that the equation is describing a balance between
a force and the increment of momentum of the system per time unit on which the force is being applied "at a given instant t".
For a given system with constant mass m, we can write Newton's 2nd law of motion
as:
F(t) = m∙a(t)
where force F(t) and acceleration a(t) are a function of time (notice that if the force
is constant during time applied, acceleration results constant or uniform).
If you know how the force is varying in time (function F(t)), then you know the
function of acceleration in time: a(t) = F(t)/m
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Yes, the second equation of motion (v^2 = u^2 + 2as) is valid for non-uniform acceleration as long as the initial and final velocities, acceleration, and displacement are known. This equation relates the final velocity of an object with its initial velocity, acceleration, and displacement.
Newton's first law of motion states that momentum is a property of a mass system that is conserved as long as no net force is applied on it. If the question refers to Newton's second law of motion, the answer is yes.
The second equation of motion is reduced to the first equation of motion by assuming that the initial velocity is zero (u=0). This simplification eliminates the term involving initial velocity in the second equation of motion (v = u + at), leading to the first equation of motion (s = ut + 0.5at^2).
The equation that describes the relationship among force (F), mass (m), and acceleration (a) is Newton's second law of motion: F = m * a. This equation states that the force acting on an object is equal to the product of its mass and acceleration.
Newton's first equation of motion states that an object will remain at rest or in uniform motion in a straight line unless acted upon by an external force. In other words, an object will maintain its velocity unless a net external force is applied to change it.
Newton's second law of motion deals with the relationship between an object's mass, acceleration, and the force acting upon it. It is represented by the equation F = ma, where F is the force applied to an object, m is its mass, and a is its acceleration. This law states that the acceleration of an object is directly proportional to the net force acting on it and inversely proportional to its mass.