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If R, L and C are the parameters of resistors. What is the condition for the resistor to benon-inductive ?
- a)L=CR
- b)L=CR2
- c)C=LR2
- d)(C=R/L)
Correct answer is option 'B'. Can you explain this answer?
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If R, L and C are the parameters of resistors. What is the condition f...
Condition for non-inductive resistor
Introduction
Resistors are electronic components used to resist the flow of electric current in a circuit. The property of a resistor to store energy in the form of an electric field is called inductance. The inductance of a resistor is undesirable in many electronic applications. A non-inductive resistor is one that does not exhibit inductance.
Condition for non-inductive resistor
The condition for a resistor to be non-inductive is given by the formula L = R^2C, where L is the inductance of the resistor, R is the resistance and C is the capacitance.
Explanation
The inductance of a resistor can be reduced by incorporating a capacitance across the resistor. The capacitance across a resistor forms an RC circuit, which acts as a low pass filter, reducing the inductance of the resistor. The capacitance value required to make the resistor non-inductive is given by the formula C = L/R^2.
Therefore, the condition for a resistor to be non-inductive is when the capacitance across the resistor is such that L = R^2C. This condition ensures that the inductance of the resistor is minimized, making it non-inductive.
Conclusion
In conclusion, the condition for a resistor to be non-inductive is when the capacitance across the resistor is such that L = R^2C. This condition ensures that the inductance of the resistor is minimized, making it non-inductive.
Introduction
Resistors are electronic components used to resist the flow of electric current in a circuit. The property of a resistor to store energy in the form of an electric field is called inductance. The inductance of a resistor is undesirable in many electronic applications. A non-inductive resistor is one that does not exhibit inductance.
Condition for non-inductive resistor
The condition for a resistor to be non-inductive is given by the formula L = R^2C, where L is the inductance of the resistor, R is the resistance and C is the capacitance.
Explanation
The inductance of a resistor can be reduced by incorporating a capacitance across the resistor. The capacitance across a resistor forms an RC circuit, which acts as a low pass filter, reducing the inductance of the resistor. The capacitance value required to make the resistor non-inductive is given by the formula C = L/R^2.
Therefore, the condition for a resistor to be non-inductive is when the capacitance across the resistor is such that L = R^2C. This condition ensures that the inductance of the resistor is minimized, making it non-inductive.
Conclusion
In conclusion, the condition for a resistor to be non-inductive is when the capacitance across the resistor is such that L = R^2C. This condition ensures that the inductance of the resistor is minimized, making it non-inductive.
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If R, L and C are the parameters of resistors. What is the condition for the resistor to benon-inductive ?a)L=CRb)L=CR2c)C=LR2d)(C=R/L)Correct answer is option 'B'. Can you explain this answer?
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