### Discussion :: RLC Circuits and Resonance - General Questions (Q.No.2)

Jagadeesh said: (Dec 20, 2010) | |

according to the graph of resonance, above resonant frequency, inductive reactance is more than capacitive reactance, so net is inductive and thus the current lags applied voltage |

Balamurugan C said: (May 23, 2011) | |

AT RESONANT CONDITION XL=XC @ RESONANT FREQUENCY RESONANT FREQUENCY MORE IF XL>XC AND LESS IF XL<XC HERE IT IS MORE AND IT MEANS XL IS HIGH AND HENCE L IS HIGH (XL=360FL) L ALWAYS TAKES LAGS THE CURRENT HENCE THE CURRENT LAGS THE APPLIED VOLTAGE |

Abhi said: (Apr 25, 2014) | |

At frequencies above the resonance frequency the series RLC circuit. Behaves as an inductive load (evident from equivalent impedance equation) hence current will lag. |

Manindra said: (May 19, 2014) | |

At resonant frequency, (Xl=Xc). Above resonant frequency, (Xl>Xc). Below resonant frequency (Xl<Xc). |

Aggrey Kere said: (Jun 26, 2014) | |

At resonance, Xl =XC. Thus there no phase angle. Therefore; no lug or lead. |

Raj said: (Nov 20, 2014) | |

At resonance I in phase with V. |

Varshney said: (Dec 9, 2014) | |

Above resonance frequency current lags voltage because at this situation XL>XC. |

Sandeep Wasnik said: (Jan 28, 2015) | |

At resonant condition. XL = XC @ resonant frequency. Resonant frequency more if XL>XC and less if XL<XC. Here it is more and it means XL is high and hence L is high (XL = 360FL). L always takes lags the current. Hence the current lags the applied voltage. |

Sandeep Sana said: (Jun 2, 2015) | |

Resonant frequency XL>XC. So current lags the applied voltage. |

Pruthviraj said: (Oct 7, 2016) | |

Resonant frequency(fr) = 1/(2 * 3.14 * (LC)1/2, Take that root. Given that RLC circuit is above the fr then we know XL > XC in case fr is more then current must be low and that case current should be lags by applied voltage. |

Arvind said: (Dec 6, 2017) | |

The reactive voltage VL and VC, does it cancel each other at resonance? Can anyone explain? |

Nabin Baniya said: (Aug 26, 2018) | |

Above resonance frequency, the circuit is inductive. |

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