Velocity is the derivative of position with respect to time: v(t)=ddt(x(t)). Acceleration is the derivative of velocity with respect to time: a(t)=ddt(v(t))=d2dt2(x(t)).
Well, you know that velocity is the derivative of position/distance, since it defines a rate (think meters travelled, distance, changing to m/s, a rate at which an object travels). Velocity also gives the slope of a distance vs. time graph, since you take how many units are travelled over a specific time parameter.
Determine the object's original velocity by dividing the time it took for the object to travel a given distance by the total distance. In the equation V = d/t, V is the velocity, d is the distance, and t is the time.
The second derivative can also have a physical meaning. For example, if x(t) gives position at time t, then x′(t) is the velocity and the second derivative x″(t) is the acceleration at time t.
It is well known that the first derivative of position (symbol x) with respect to time is velocity (symbol v) and the second is acceleration (symbol a). It is a little less well known that the third derivative, i.e. the rate of change of acceleration, is technically known as jerk (symbol j).
Acceleration is the derivative of velocity with respect to time: a(t)=ddt(v(t))=d2dt2(x(t)). Momentum (usually denoted p) is mass times velocity, and force (F) is mass times acceleration, so the derivative of momentum is dpdt=ddt(mv)=mdvdt=ma=F.
So, sometimes momentum is defined as strength or force gained by motion. Now, According to Newton's second law, the rate of change of the momentum of a particle is equal to the instantaneous force F acting on it. And our popular formula p=mv derived as: p=∫madt = m∫(dv/dt)*dt = m∫dv = mv.
Because velocity is a combination of space and time, its units — “m/s” — are “derived” from the space and time units. Answer: Any 5 derived units are velocity, power, energy, force and density.
Potential energy, expressed in science as U , is energy that is stored within an object, not in motion but capable of becoming active. When at rest, every object has rest mass potential energy; if the object is in a position to be affected by gravity and to fall, it has gravitational potential energy.
A derivative is a rate of change, which is the slope of a graph in geometric terms. In physics, velocity is defined as the rate of change of position, hence velocity is the derivative of position numerically.
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