The derivative of current with respect to voltage in an electrical circuit is called conductance, which represents how easily current flows through the circuit in response to changes in voltage.
The voltage-current graph in an electrical circuit represents the relationship between voltage (V) and current (I) flowing through the circuit. It shows how the current changes with respect to the voltage, indicating the behavior and characteristics of the circuit components.
The expression to find the induced current i(t) in an electrical circuit is given by Faraday's Law of Electromagnetic Induction, which states that the induced electromotive force (emf) is equal to the rate of change of magnetic flux through a circuit. This can be expressed as: emf -d/dt where emf is the induced electromotive force, is the magnetic flux, and d/dt represents the derivative with respect to time. By solving this equation, you can find the induced current i(t) as a function of time in the given electrical circuit.
The v vs i graph in electrical circuits represents the relationship between voltage (v) and current (i) flowing through the circuit. It shows how the current changes with respect to the voltage applied across the circuit components.
The derivative of a function with respect to a vector is a matrix of partial derivatives.
The relationship between capacitor current and voltage in an electrical circuit is that the current through a capacitor is directly proportional to the rate of change of voltage across it. This means that when the voltage across a capacitor changes, a current flows to either charge or discharge the capacitor. The relationship is described by the equation I C dV/dt, where I is the current, C is the capacitance of the capacitor, and dV/dt is the rate of change of voltage with respect to time.
The voltage-current graph in an electrical circuit represents the relationship between voltage (V) and current (I) flowing through the circuit. It shows how the current changes with respect to the voltage, indicating the behavior and characteristics of the circuit components.
The expression to find the induced current i(t) in an electrical circuit is given by Faraday's Law of Electromagnetic Induction, which states that the induced electromotive force (emf) is equal to the rate of change of magnetic flux through a circuit. This can be expressed as: emf -d/dt where emf is the induced electromotive force, is the magnetic flux, and d/dt represents the derivative with respect to time. By solving this equation, you can find the induced current i(t) as a function of time in the given electrical circuit.
The v vs i graph in electrical circuits represents the relationship between voltage (v) and current (i) flowing through the circuit. It shows how the current changes with respect to the voltage applied across the circuit components.
The derivative with respect to 'x' is 4y3 . The derivative with respect to 'y' is 12xy2 .
Your question must say 'derivative with respect to what variable.' If you want the derivative with respect to f itself, it is 4.
The derivative of a function with respect to a vector is a matrix of partial derivatives.
The relationship between capacitor current and voltage in an electrical circuit is that the current through a capacitor is directly proportional to the rate of change of voltage across it. This means that when the voltage across a capacitor changes, a current flows to either charge or discharge the capacitor. The relationship is described by the equation I C dV/dt, where I is the current, C is the capacitance of the capacitor, and dV/dt is the rate of change of voltage with respect to time.
The derivative with respect to a vector of a function is a vector of partial derivatives of the function with respect to each component of the vector.
First derivative of displacement with respect to time = velocity. Second derivative of displacement with respect to time = acceleration. Third derivative of displacement with respect to time = jerk.
The partial derivative of the van der Waals equation with respect to volume is the derivative of the equation with respect to volume while keeping other variables constant.
If by "2aXaXa", you actually mean "2a3", then the derivative with respect to a is 6a2. On the other hand, if you actually mean "2a3X2", then it's derivative with respect to X would be 6a2X2(da/dx) + 4a3X. If "a" is simply a constant though, then it's derivative is 4a3X
If it is with respect to t: 1 If it is with respect to some other variable (x for example): (dt)/(dx), which is literally read "the derivative of t with respect to x"