11 Other formulas that you can solve using the same Inputs

Shunt in ammeter
Shunt=Electric current through galvanometer*Resistance through galvanometer/(Electric Current-Electric current through galvanometer) GO
Heat Energy when an electric potential difference, the electric current and time taken
Heat Rate=Electric Potential Difference*Electric Current*Time Taken to Travel GO
Self Resonance Frequency
Self resonance frequency=1/(2*3.14*(Inductance*Transition Capacitance)^1/2) GO
Electromotive force when battery is discharging
Voltage=(Electromotive Force)-(Electric Current*Resistance) GO
Electromotive force when battery is charging
Voltage=(Electromotive Force)+(Electric Current*Resistance) GO
Power when electric potential difference and electric current are given
Power=Electric Potential Difference*Electric Current GO
Current Density when Electric Current and Area is Given
Current Density=Electric Current/Area of Conductor GO
Heat generated through resistance
Heat Rate=Electric Current^2*Resistance*Time GO
Power In Single-Phase AC Circuits
Power=Voltage*Electric Current*cos(Theta) GO
Power, when electric current and resistance are given
Power=(Electric Current)^2*Resistance GO
Ohm's Law
Voltage=Electric Current*Resistance GO

Energy Stored in an Inductor Formula

Energy stored in a Inductor=0.5*Inductance*(Electric Current^2)
More formulas
Motional EMF GO
Growth of Current in LR Circuit GO
Decay of Current in LR Circuit GO
Time Constant of LR Circuit GO
RMS Current if peak current is given GO
Energy of RMS Current GO
Capacitive Reactance GO
Inductive Reactance GO
Impedance when Energy and Current are Given GO

How can you increase the energy stored in an inductor by 4 times?

as energy stored in a inductor is directly proportional to the inductance and to the square of current, to increase the energy by 4 times, you can either double the current or make inductance 4 times the initial value

How to Calculate Energy Stored in an Inductor?

Energy Stored in an Inductor calculator uses Energy stored in a Inductor=0.5*Inductance*(Electric Current^2) to calculate the Energy stored in a Inductor, The Energy Stored in an Inductor formula is defined as The magnetic field that surrounds an inductor stores energy as current flows through the field. The energy is stored in the form of magnetic field. If we slowly decrease the amount of current, the magnetic field begins to collapse and releases the energy and the inductor becomes a current source. Energy stored in a Inductor and is denoted by U symbol.

How to calculate Energy Stored in an Inductor using this online calculator? To use this online calculator for Energy Stored in an Inductor, enter Electric Current (i) and Inductance (L) and hit the calculate button. Here is how the Energy Stored in an Inductor calculation can be explained with given input values -> 10000 = 0.5*50*(20^2).

FAQ

What is Energy Stored in an Inductor?
The Energy Stored in an Inductor formula is defined as The magnetic field that surrounds an inductor stores energy as current flows through the field. The energy is stored in the form of magnetic field. If we slowly decrease the amount of current, the magnetic field begins to collapse and releases the energy and the inductor becomes a current source and is represented as U=0.5*L*(i^2) or Energy stored in a Inductor=0.5*Inductance*(Electric Current^2). Electric Current is the time rate of flow of charge through a cross sectional area and Inductance is the tendency of an electric conductor to oppose a change in the electric current flowing through it.
How to calculate Energy Stored in an Inductor?
The Energy Stored in an Inductor formula is defined as The magnetic field that surrounds an inductor stores energy as current flows through the field. The energy is stored in the form of magnetic field. If we slowly decrease the amount of current, the magnetic field begins to collapse and releases the energy and the inductor becomes a current source is calculated using Energy stored in a Inductor=0.5*Inductance*(Electric Current^2). To calculate Energy Stored in an Inductor, you need Electric Current (i) and Inductance (L). With our tool, you need to enter the respective value for Electric Current and Inductance and hit the calculate button. You can also select the units (if any) for Input(s) and the Output as well.
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