WARNING! THIS ISN'T PERFECT, DO YOUR RESEARCH, CHECK CALCULATIONS TWICE, MAKE SURE IT IS ALL CORRECT! PLEASE HAVE AN OHMS METER, ESPECIALLY FOR BEGINNERS! THIS CAN NOT FIND IF THERE IS A SHORT OR ANYTHING! DO NOT USE FOR SUB OHM coils EITHER
HELLO THERE! Now if you're looking into building coils, but lack an Ohm meter, or yours has broken, or anything of the sort, I have come up with a Mathematical formula for figuring out!
PLEASE NOTE! I use Parenthesis to show order of operations! (Because PEMDAS can be mathematically incorrect, also the x's are multiplication symbols)
Ohms=((Opc x ((Wc x c)+(El+.5)))-((.1 x OPC) x mml))
We'll go over everything that was stated here!
Ohms = Well ovbiously Ohms
Opc = This is Ohms per Centimeter, depending on where you get it off of, many websites will tell you the ohms per centimeter rating. The personal wire I have is a .45 Nichrome.
Wc = This is wrap count, this is how many wraps you intend on doing.
C = This is circumference, of whatever you are coilng on on (Yes this was made for wraping coils and then threading wicks through) Keep this all in Metric centimeters.
EL+.5 = well this is for the extra wire that is going inside of your posts, and that may be a bit extra on the extra coil, it is kind of a error corrector. EL is equal to how much wire you meausre that isn't actually coiled it's self.
.1 x OPC = Well this is for figuring out Ohm per millimeter
mml = This is how many millimeters were lost when cutting the ends off the posts.
There are a very variants of this Formula for different applications..
Having a certain length of coil already precut (wl being wire length)
Ohms=((Opc x wl)-((.1 x OPC) x mml))
With basic algebra and a bit of problem solving this can be applied to figure out
Length to wraps (c/wl-(El+.5))=wc
Etc!
Play around with some of the stuff I've presented
This Formula tends to be correct by about to .05 ohms off at most, due to outside variables, if you don't have proper equipment for exact measuring, etc. But play around with it. I've tested it myself with some of my builds, and it seems to work pretty damn well.
If I've made any mistakes in typing this up, please point it out, and we can correct it. I don't want to leave the public with a botched formula!
HELLO THERE! Now if you're looking into building coils, but lack an Ohm meter, or yours has broken, or anything of the sort, I have come up with a Mathematical formula for figuring out!
PLEASE NOTE! I use Parenthesis to show order of operations! (Because PEMDAS can be mathematically incorrect, also the x's are multiplication symbols)
Ohms=((Opc x ((Wc x c)+(El+.5)))-((.1 x OPC) x mml))
We'll go over everything that was stated here!
Ohms = Well ovbiously Ohms
Opc = This is Ohms per Centimeter, depending on where you get it off of, many websites will tell you the ohms per centimeter rating. The personal wire I have is a .45 Nichrome.
Wc = This is wrap count, this is how many wraps you intend on doing.
C = This is circumference, of whatever you are coilng on on (Yes this was made for wraping coils and then threading wicks through) Keep this all in Metric centimeters.
EL+.5 = well this is for the extra wire that is going inside of your posts, and that may be a bit extra on the extra coil, it is kind of a error corrector. EL is equal to how much wire you meausre that isn't actually coiled it's self.
.1 x OPC = Well this is for figuring out Ohm per millimeter
mml = This is how many millimeters were lost when cutting the ends off the posts.
There are a very variants of this Formula for different applications..
Having a certain length of coil already precut (wl being wire length)
Ohms=((Opc x wl)-((.1 x OPC) x mml))
With basic algebra and a bit of problem solving this can be applied to figure out
Length to wraps (c/wl-(El+.5))=wc
Etc!
Play around with some of the stuff I've presented
This Formula tends to be correct by about to .05 ohms off at most, due to outside variables, if you don't have proper equipment for exact measuring, etc. But play around with it. I've tested it myself with some of my builds, and it seems to work pretty damn well.
If I've made any mistakes in typing this up, please point it out, and we can correct it. I don't want to leave the public with a botched formula!