Assertion: inductor's current | /r/CapableOf | flow through the inductor
Facets:
value: at time
type: TEMPORAL
value: from the battery
type: OTHER
value: in this case
type: TEMPORAL
value: in series
type: TEMPORAL
value: in several directions
type: MANNER
value: in most designs
type: OTHER
value: to begin
type: PURPOSE
value: clearly
type: MANNER
Source sentences:
text: When we power the circuit, the electrons are going to first flow through the lamp and power it, very little current will flow through the inductor because its resistance, at first, is too large.
text: Clearly, the current flowing through all inductors in series will be same.
text: To calculate the current going through an inductor, the formula below is used:
text: This formula takes into account any initial current that may be flowing across the inductor to begin with.
text: These cores introduce losses as a result of various factors, each of which affects the inductor Q factor: Radiated energy: When an alternating current passes through an inductor, some of the energy will be radiated.
text: If the current going through the inductor is 70sin(1000t) and its inductance is 50Î¼H, what is the voltage across the inductor?
text: The average current flowing through an inductance
text: Now, if we consider an inductor which is made up of a conducting coil and when some current passes through the inductor, a magnetic field is created perpendicular to it.
text: When a electric current is flowing in an inductor, there is energy stored in the magnetic field.
text: When current is about to flow to the inductor, the magnetic field generated by that current cuts across the other windings, giving rise to an induced voltage and thus preventing any changes in the current level.
text: This voltage is nearly the same value as the voltage entering the coil and the result is very little current will flow though the inductor.
text: In most designs, the electrical current will run through the inductor, but in several directions.
text: The sum of the individual currents flowing through each inductor can be found using Kirchoff’s Current Law (KCL)
text: When the switch is closed, the voltage from the battery is applied to the inductor, causing current from the battery's positive terminal to flow down through the inductor and resistor.
text: In this method, the current flowing through the two inductors is in the same direction.
text: Even when disconnected, the current through the inductor must keep flowing through the inductor, so it takes the only path available; through the diode to the higher voltage at the output.
text: In this case the current is flowing through the inductor from the battery.
text: As it increases more and more current will flow through the inductor and the back EMF will fade away.
text: As no current flows through the inductor, the rate of change of current (di/dt) in the coil will be zero.
text: When the current flowing through the inductor is increasing and di/dt becomes greater than zero, the instantaneous power in the circuit must also be greater than zero, ( P > 0 ) ie, positive which means that energy is being stored in the inductor.
text: If the current flowing through the inductor is constant as in a DC circuit, then there is no change in the stored energy as P = Li(di/dt) = 0.
text: When current flows through the inductor, it varies the flux linked with the component.
text: When the switch is connected to the battery, the diode is reverse biased so the current flows through the inductor as intended.
text: The formula which calculates the inductor current based on these input parameters is I= 1/L∫Vdt, where I is equal to the current flowing through the inductor, L is equal to the inductance of the inductor, and V is equal to the voltage across the inductor.
text: The program sizes the appropriate core based on the needed energy product, expressed as the full load inductance times the square of the peak (DC plus ripple) current flowing through the inductor.
text: This flux charges as the current flowing through the inductor.
text: The current flowing through the inductor generates the magnetic field where the energy is actually stored.
text: When the current flowing through the inductor is increasing and di/dt becomes greater than zero, the instantaneous power in the circuit must also be greater than zero and vice versa.
text: The current flowing through the inductor at time t is given by:
text: The diode must be able to handle the initial diode current, which equals the steady current that had been flowing through the inductor; something like a 1N4004 is fine for many cases.
text: One of the Basic properties of electromagnetism is that the current when flows through an inductor, a magnetic field gets created perpendicular to the current flow.
text: When current flows through an inductor, a magnetic field is created.
text: According to Faraday’s law of electromagnetic induction, when an alternating current is flowing through an inductor, a varying magnetic field is created in it which induces a voltage in the conductor and this voltage will be in a way such that it will try to oppose the very same current that was caused for the production of the voltage.
text: In the next equation, we calculate the current flowing through an inductor.
text: The first tutorial in this section about Inductors, we looked briefly at the time constant of an inductor stating that the current flowing through an inductor could not change instantaneously, but would increase at a constant rate determined by the self-induced emf in the inductor.
text: If we put X L = 0, the current flowing through inductor would be infinite i.e. short circuit.
text: For currents flowing through inductors during moderate to heavy loading, the DC bias current is large so the copper loss occurring due to the DC resistance (Rdc) of the windings becomes dominant.
text: All you must know to calculate the current going through an inductor is L, the inductance of the inductor and the integral of the voltage that is across the inductor.
text: To calculate the current going through an inductor, the formula below is used:
text: All you must know to calculate the current going through an inductor is L, the inductance of the inductor and the integral of the voltage that is across the inductor.
text: Current This equation calculates the current that goes through an inductor.
text: So the current flowing across the inductor is -(6/120)cos(60
text: So the current flowing across the inductor is (5/300)cos(60t) A.
text: The current across an inductor is equal to the integral of the voltage across the inductor multiplied by the inverse of the inductance plus whatever initial current there was flowing across the inductor.
text: When an alternative current is passing through an inductor, a voltage across the device is observable due to changing magnetic field.
text: When an electric current passes through a coil of wire, or inductor, it induces a magnetic field around the coil, which stores energy.
text: If the voltage across an inductor is 5cos(2000t)V and the inductance of the inductor is 5Î¼H, what is the current going through the inductor?
text: If the voltage across an inductor is 5cos(2000t)V and the inductance of the inductor is 5Î¼H, what is the current going through the inductor?
text: Because a square wave has multiple amplitudes at sinusoidal harmonics, the average current flowing through an inductance
text: Now, this opposing current, tries to stop the high frequency AC to pass through the inductor, which means “blocking of AC”.