Being a physicist I do not know too much about the applications. But in general the time dependent Schrodinger Equation tells us how a quantum state evolves in time. I believe this might be applicable to things like flash/thumb drives, and computers in general.
A dependent value in a velocity-time graph is the velocity of the object being measured at different points in time. It is the vertical axis value that is influenced by the independent variable, time, on the horizontal axis. The dependent variable changes as a result of the independent variable.
You can calculate the tangent for a give time, T, as follows: Substitute the value of the time in the distance-time equation to find the distance at the given time. Suppose it is f(T). Differentiate the distance-time equation with respect to time. For any given time, substitute its value in the derivative and evaluate. That is the gradient of the tangent, v. Then equation of the tangent is f(T) - f(t) = v*(T - t)
In the context of fluid mechanics, the energy per unit area and per unit time is scaled with the dynamic pressure or velocity head. This scaling helps in quantifying the energy transfer within a fluid flow, especially in applications like Bernoulli's equation.
The equation that relates the distance traveled by a constantly accelerating object to its initial velocity, final velocity, and time is the equation of motion: [ \text{distance} = \frac{1}{2} \times (\text{initial velocity} + \text{final velocity}) \times \text{time} ] This equation assumes constant acceleration.
The 1054 supernova, also known as SN 1054, is used in an equation called the light-travel time distance equation. This equation helps astronomers calculate distances to celestial objects by accounting for the time it takes light to travel from the object to Earth. The supernova is used as a standard reference for calibrating this distance measurement method.
The time-independent Schrödinger equation is more general as it describes the stationary states of a quantum system, while the time-dependent Schrödinger equation describes the time evolution of the wave function. The time-independent equation can be derived from the time-dependent equation in specific situations.
The time-independent Schr
The Time-Dependent Schrdinger Equation (TDSE) is a fundamental equation in quantum mechanics that describes how the wave function of a quantum system evolves over time. The key principles of the TDSE include the concept of wave-particle duality, superposition of states, and the probabilistic nature of quantum systems. Applications of the TDSE include predicting the behavior of quantum systems such as atoms, molecules, and subatomic particles. It is used in areas such as quantum chemistry, quantum optics, and quantum computing to understand and manipulate the behavior of these systems.
If the coefficients of the linear differential equation are dependent on time, then it is time variant otherwise it is time invariant. E.g: 3 * dx/dt + x = 0 is time invariant 3t * dx/dt + x = 0 is time variant
The proof of the Schrdinger equation involves using mathematical principles and techniques to derive the equation that describes the behavior of quantum systems. It is a fundamental equation in quantum mechanics that describes how the wave function of a system evolves over time. The proof typically involves applying the principles of quantum mechanics, such as the Hamiltonian operator and the wave function, to derive the time-dependent Schrdinger equation.
Time and length are related through motion. The distance traveled by an object (length) is dependent on the time it takes to travel that distance. This relationship is described by the equation: length = speed x time.
Time dependent forces are simply forces that change with time.
At a constant rate: distance = time x speed Since you are calculating the distance based on the other two numbers, I would say that distance is the dependent variable (it is based on the values of the other variables).
A differential equation is a measure of change. If differencing with respect to time, it is the rate of change. Location, when differentiated, gives velocity. Velocity, when differentiated, gives acceleration. There are significant applications across all aspects of science.
the distance between the solar time i.e Mean time apparent solar time is stated as equation of time. M.t-A.t=equation of time
concentration dependent killing
Nothing. The time constant is a function of resistance and/or capacitance and/or inductance. Voltage does not enter into the equation, except to note that high voltage applied where it was not intended can damage components.Exception: Some capacitors exhibit voltage dependent capacitance, so the time constant in that case would be partially dependent on voltage, but that is a special case.