Buzz If I have well understood your question, any fire alarm system is designed to support a limited number of sounders... isn't?
In your case your system is designed to support a number of normal sounders per sounder circuit call it 'Xn', with a unit current consumption call it 'In'.
How ever, if replacing the normal sounders by IS (Intrinsically Safe) ones the new unknown number call it 'Xis', these later should have a Unit current consumption of 'Iis'
Where:
Xn: well defined through manufacturer instruction Guide
In: well defined through manufacturer instruction Guide
Iis: well defined through manufacturer instruction Guide
Xis: Unknown
Therefore:
Xn ---------------> In
Xis ---------------> Iis Then: Xis = (Xn * Iis)/In = Number of IS sounder required
Hope this help, and please forgive my ignorance, if I am away from the main subject
Benz, the problem with IS systems is that there is a device known as a barrier that is positioned between the normal sounder circuit and the IS sounders. This barrier restricts the electrical energy available on the IS side of the circuit and therefore will limit the number of sounders that you can connect to it. The problem Galeon has is determining what current his barrier will allow, and how many sounders he can therefore use with it.
Wiz the barrier which I guess is a diode, it is already incorporated within the IS sounder isn't? the current 'Iis' specified by the technical guide of the IS sounder is determined while taking into account the barrier which is part of the IS sounder itself. This is my undestanding and the calculation should still as above...
But. If the diode barrier is not incorporated within the IS sounder itself, then a similar calculation has to be done while taking into account the barrier's ampedance 'Rb' which should be well known.
The following explanation may do the job:
1 - 1/Reqis = Xis * (1/ (Rb+Ris)) ---------> when barrier ampedance not incorporated and when all
sounders go off
2 - 1/Req = Xn * (1/ Rs) ----------> when using normal sounders and all sounders go off
3 - Reqis * I²is = Req * I²n -----------> as the power at the sounder circuit remains constant (limited)
in either cases
After combining these three equations we get:
Xis = ((Rb + Ris) * Xn * I²is ) / Rs * I²n = the max. number of IS sounders required
The EOL of the sounder circuit hasn't been counted in equation 1 and 2, just to simplify the calculation, but if added in both, the end result wouldn't be of big difference from the one above.
If adding the EOL resistor the number of sounders required would be:
1 - 1/Reqis = [Xis * (1/ (Rb+Ris))] + 1/Reol ---------> when barrier ampedance not incorporated and when
all sounders go off
2 - 1/Req = Xn * (1/ Rs) + 1/Reol ----------> when using normal sounders and all sounders go off
3 - Reqis * I²is = Req * I²n -----------> as the power at the sounder circuit remains constant (limited)
in either cases
after combining the three equations we get
Xis = [(XnReol + Rs)(Rb + Ris)] I²is / [(Reol + Rb +Ris)] I²n
Hope this help, my timer has timed out now
