Discuss Zs ohms with maximum rcd ohms in the Electrician Courses : Electrical Quals area at ElectriciansForums.net

I would look at it from the point of view of considering a similar situation with the line and neutral loop.
Even though we do not test for this is you have a high line neutral loop impedance then the MCB may not disconnect in time to protect the cable, measuring the Zs at least measures the line side of the loop.
If the Zs is high this may be from circuit design limitations or from errors in installation, if it is errors then you can make attempts to correct, if it is from design limitations then it gives you the chance to assess whether the circuit will comply with the requirements of 434.5 and meet t= (k²S²)/I² (which is just a rearrangement of the adiabatic equation to allow you to determine maximum disconnection times).
 
Use the alternative Zs method a bypass the RCD! You may see the results drop using this method on hi current test.

No this is just me wondering.im doing a eicr around the house and worrying about high zs readings looking for loose connections and I'm wondering why is the regulations even there to abide by.i can't think why it matters if the readings are over the maximum zs readings as theirs a rcd split load preotecting them .
 
Just an expansion on this.

Do you allow any tolerance on the max recorded Zs? I.e. 0.61 ohms on when max zs is .55 this is based on the 80% rule and not the maximum permitted zs
 
The 80% factor is a good estimate of copper resistance at 70C when remeasured at 20C. So it's not a tolerance.
The BS7671 tabulated values will have the conductor temperature stated, and it's often 70C. We tend to test and measure when a circuit is at room temperature and so we multiply by 0.8 to get an equivalent value.
 
The 80% factor is a good estimate of copper resistance at 70C when remeasured at 20C. So it's not a tolerance.
The BS7671 tabulated values will have the conductor temperature stated, and it's often 70C. We tend to test and measure when a circuit is at room temperature and so we multiply by 0.8 to get an equivalent value.
I think I have probably misinterpreted your words, but the proximity of the 80% appears to refer to correcting a measured resistance to a 70°C resistance.
Whereas it is the 70°C resistance that is multiplied by 0.8 to give an value close to the expected measured resistance at 20°C.
Or alternatively the resistance measured at 20°C is multiplied by 1.2 to give the expected resistance at 70°C
 

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