Current Division in Two Inductors Calculator

✖Source Current is defined as the current injected by the current source in an electrical circuit.ⓘ Source Current [I_s]			+10% -10%
✖Circuit inductance 2 is the inductance 1 in the circuit with a voltage source connected in series with two inductance.ⓘ Circuit Inductance 2 [L₂]			+10% -10%
✖Circuit inductance 1 is the inductance 1 in the circuit with a voltage source connected in series with two inductance.ⓘ Circuit Inductance 1 [L₁]			+10% -10%

✖Inductor 1 Current is defined as the current across the inductor 1 of a circuit with a voltage source and two inductors connected in parallel.ⓘ Current Division in Two Inductors [I_L1]

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Formula

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Current Division in Two Inductors

Formula

`"I"_{"L1"} = "I"_{"s"}*(("L"_{"2"})/("L"_{"1"}+"L"_{"2"}))`

Example

`"1.623333A"="4.87A"*(("0.15H")/("0.3H"+"0.15H"))`

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Current Division in Two Inductors Solution

STEP 0: Pre-Calculation Summary

Formula Used

Inductor 1 Current = Source Current*((Circuit Inductance 2)/(Circuit Inductance 1+Circuit Inductance 2))
I_L1 = I_s*((L₂)/(L₁+L₂))
This formula uses 4 Variables

Variables Used

Inductor 1 Current - (Measured in Ampere) - Inductor 1 Current is defined as the current across the inductor 1 of a circuit with a voltage source and two inductors connected in parallel.
Source Current - (Measured in Ampere) - Source Current is defined as the current injected by the current source in an electrical circuit.
Circuit Inductance 2 - (Measured in Henry) - Circuit inductance 2 is the inductance 1 in the circuit with a voltage source connected in series with two inductance.
Circuit Inductance 1 - (Measured in Henry) - Circuit inductance 1 is the inductance 1 in the circuit with a voltage source connected in series with two inductance.

STEP 1: Convert Input(s) to Base Unit

Source Current: 4.87 Ampere --> 4.87 Ampere No Conversion Required
Circuit Inductance 2: 0.15 Henry --> 0.15 Henry No Conversion Required
Circuit Inductance 1: 0.3 Henry --> 0.3 Henry No Conversion Required

STEP 2: Evaluate Formula

Substituting Input Values in Formula

I_L1 = I_s*((L₂)/(L₁+L₂)) --> 4.87*((0.15)/(0.3+0.15))

Evaluating ... ...

I_L1 = 1.62333333333333

STEP 3: Convert Result to Output's Unit

1.62333333333333 Ampere --> No Conversion Required

FINAL ANSWER

1.62333333333333 ≈ 1.623333 Ampere <-- Inductor 1 Current

(Calculation completed in 00.004 seconds)

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Created by Parminder Singh

Chandigarh University (CU), Punjab

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< 17 DC Circuits Calculators

Delta to Star Transformation

Go Star Impedance A = (Delta Impedance 1*Delta Impedance 3)/(Delta Impedance 1+Delta Impedance 2+Delta Impedance 3)

Star to Delta Transformation

Go Delta Impedance 1 = Star Impedance A+Star Impedance B+((Star Impedance A*Star Impedance B)/Star Impedance C)

Voltage Division for Two Capacitors

Go Capacitor 1 Voltage = Source Voltage*((Circuit Capacitance 2)/(Circuit Capacitance 1+Circuit Capacitance 2))

Voltage Division in Two Inductors

Go Inductor 1 Voltage = Source Voltage*((Circuit Inductance 1)/(Circuit Inductance 1+Circuit Inductance 2))

Current Division in Two Inductors

Go Inductor 1 Current = Source Current*((Circuit Inductance 2)/(Circuit Inductance 1+Circuit Inductance 2))

Maximum Power Transfer

Go Maximum Power = (Thevenin Voltage^2*Load Resistance)/(Load Resistance+Thevenin Resistance)^2

Voltage Divider for Two Resistors

Go Resistor 1 Voltage = Source Voltage*((Resistance 1)/(Resistance 1+Resistance 2))

Current Divider for Two Resistors

Go Resistor 1 Current = Source Current*((Resistance 2)/(Resistance 1+Resistance 2))

Current Division in Two Capacitors

Go Capacitor 1 Current = Source Current*((Circuit Capacitance 1)/(Circuit Capacitance 2))

Conductance given Resistivity

Go Conductance = Area of Conductor/(Length of Conductor*Resistivity)

Conductance given Current

Go Conductance = Current/Voltage

Resistance in DC Circuit

Go Resistance = Voltage/Current

Current in DC Circuits

Go Current = Voltage/Resistance

Voltage in DC Circuit

Go Voltage = Current*Resistance

Power in DC Circuit

Go Power = Voltage*Current

Energy in DC Circuit

Go Energy = Power*Time

Conductance in DC Circuit

Go Conductance = 1/Resistance

Current Division in Two Inductors Formula

Inductor 1 Current = Source Current*((Circuit Inductance 2)/(Circuit Inductance 1+Circuit Inductance 2))
I_L1 = I_s*((L₂)/(L₁+L₂))

Explain inductors in parallel?

The voltage drop across all of the inductors in parallel will be the same. Then, Inductors in Parallel have a Common Voltage across them. The sum of the individual currents flowing through each inductor can be found using Kirchoff’s Current Law (KCL) where, IT = I1 + I2 + I3 and we know from the previous tutorials on inductance that the self-induced emf across an inductor is given as: V = L di/dt.

How to Calculate Current Division in Two Inductors?

Current Division in Two Inductors calculator uses Inductor 1 Current = Source Current*((Circuit Inductance 2)/(Circuit Inductance 1+Circuit Inductance 2)) to calculate the Inductor 1 Current, The Current Division in Two Inductors formula is defined as the division of voltage in a circuit consisting a current source and two inductors connected in parallel. Inductor 1 Current is denoted by I_L1 symbol.

How to calculate Current Division in Two Inductors using this online calculator? To use this online calculator for Current Division in Two Inductors, enter Source Current (I_s), Circuit Inductance 2 (L₂) & Circuit Inductance 1 (L₁) and hit the calculate button. Here is how the Current Division in Two Inductors calculation can be explained with given input values -> 1.623333 = 4.87*((0.15)/(0.3+0.15)).

FAQ

What is Current Division in Two Inductors?

The Current Division in Two Inductors formula is defined as the division of voltage in a circuit consisting a current source and two inductors connected in parallel and is represented as I_L1 = I_s*((L₂)/(L₁+L₂)) or Inductor 1 Current = Source Current*((Circuit Inductance 2)/(Circuit Inductance 1+Circuit Inductance 2)). Source Current is defined as the current injected by the current source in an electrical circuit, Circuit inductance 2 is the inductance 1 in the circuit with a voltage source connected in series with two inductance & Circuit inductance 1 is the inductance 1 in the circuit with a voltage source connected in series with two inductance.

How to calculate Current Division in Two Inductors?

The Current Division in Two Inductors formula is defined as the division of voltage in a circuit consisting a current source and two inductors connected in parallel is calculated using Inductor 1 Current = Source Current*((Circuit Inductance 2)/(Circuit Inductance 1+Circuit Inductance 2)). To calculate Current Division in Two Inductors, you need Source Current (I_s), Circuit Inductance 2 (L₂) & Circuit Inductance 1 (L₁). With our tool, you need to enter the respective value for Source Current, Circuit Inductance 2 & Circuit Inductance 1 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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