If displacement is not changing as a function of time, then velocity is zero. Velocity is the rate of change of displacement with respect to time, so if there is no change in displacement, the velocity is zero.
To determine the maximum displacement, you need to calculate the peak value of the displacement function. This is done by finding the extreme values (maximum or minimum) of the function, typically by taking the derivative and setting it to zero to find critical points. Once you have these critical points, evaluate the function at those points to find the maximum displacement.
Its a path function......but DISPLACEMENT is a state function.Distance depends on the path we followed from one state to another but displacement is a straight distance so it depends upon the states.
To find displacement from velocity, you need to integrate the velocity function over the desired time interval. If the velocity function is changing, you can use calculus to find the area under the velocity-time graph to determine the displacement. Alternatively, you can calculate displacement by multiplying average velocity by time elapsed.
The displacement, from the vertical, of a child on a swing, or a pendulum.
You can use whatever you want, but Chrysler only recommends 5w20 so the multi displacement system can function properly.You can use whatever you want, but Chrysler only recommends 5w20 so the multi displacement system can function properly.
To find the starting point of a distance vs time graph from a velocity vs time graph and a function, you would integrate the velocity function to find the displacement function. The starting point of the distance vs time graph corresponds to the initial displacement obtained from the displaced function.
F = -kx where F is force, k is spring constant and x is displacement
acceleration/decceleration it is the second derivative of a displacement vs time function
The rate of change of displacement is the speed at which an object is moving in a particular direction at a specific moment in time. It is a measure of how quickly the position of an object is changing with respect to time. Mathematically, it is represented by the derivative of the displacement function with respect to time.
Distance traveled is a path function, as it depends on the specific path taken between two points. State functions, on the other hand, depend only on the initial and final states of a system, such as temperature, pressure, or internal energy.
The displacement efficiency refers to the fraction of the oil in place that is swept from a unit volume of the reservoir. Displacement efficiency is a function of fluid viscosities and the relative permeability characteristics of the reservoir rock (mobility ratio), of the “wettability” of the rock, and of pore geometry.