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I just tried it carefully with a 1,5 volt battery, the filaments do not light up (good thing). but I could not get a segment to light up I only had two 9 volt batteries and that gave me 17,5 volt which is not enough.Btw I did notice that when I hooked up the 1,5 volt battery or took it away that the filaments made very soft *ting* sound.
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Oops.
Somewhere in my wrestling with the MS Office Equation editor, I
messed the equation up. :)
1, 5v 100ma is correct. It could be because i am viewing this on my phone but i do not think your formula is going to work. R_1 is before and after the = sign.
I will look at it tomorrow morning
Op 6 dec. 2013 20:41 schreef "Adam Jacobs" <jacob...@gmail.com>:
Hi Gideon,
 You're doing it wrong. :)
We do not normally refer to filaments by their impedance, but rather by their power draw. What is the equivalent resistor value of a 100watt incandescent lightbulb? There isn't one, because filaments and resistors behave differently. For starters, a filament has a much lower impedance when it is cold than after it has warmed up. Instead, we identify a filament by the current draw. I don't know offhand what the current draw of an IV-11 filament is, but the datasheet will have it. I think it is roughly 100ma. Same thing with the filament voltage, the datasheet will have the exact number for the real math. I'm going to call it ~1.5v.
 Going back to ohm's law, we know that I=V/R. The formula for a resistor divider without a load is:
R_1=(V_1*R_2)/(R_1+R_2)
Now, normally there would be load in parallel with R_2. However, in our case, R_2 *is* the load.
So, our equation becomes:
R_1=(V_1*R_L)/(R_1+R_L)
We don't know the equivalent load resistor, only the current draw, so we use substitution algebra:
R_1=(V_1*(V_L/I_L))/(R_1+(V_L/I_L))
V_1 is the supply voltage, in my case 5v. V_L (normally V_out) is the filament voltage, in my case 1.5v.
R_1=(5*(1.5/0.1))/(R_1+(1.5/0.1))
Also, the reason you weren't seeing success using those batteries probably is because you didn't tie them both to a common potential. There is no assumed potential difference between two separate dry cells, I think.
-Adam
Â
On 12/6/2013 3:06 AM, Gideon Wackers wrote:
I just measured the filament resistance of a IV-11 tube, according to my multimeter that is roughly 5-5,5 ohm (assuming it measures perfectly at such a low resistance). But I calculated something different;
I'm going to wire the filaments of two tubes in series and feed them 5 volt though a resistor. So I used the voltage/resistor divider formula. to calculate the resistor needed for a 2 volt drop (tubes want 2*1,5V) and that is 10 ohms, going back to the voltage divider that gives ma a resistance of 15 ohms for both tubes and 7,5 ohms for each filament. Close you might say but still a 50% difference.Â
Options:-my multimeter sucks-filament resistance differs because it is cold-both options-my calculations are wrong
Well while I wait for an answer I'm going to build a little jig with lego so my tubes will be aligned perfectly straight :)
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Yeah I recommended his kits to many people. He now has a very cheap IN-12 kit by the way.
But 20 ohms should be correct right? Because then I'll just stick two strings of -22ohm resistors in series- in parallel. I hope it is clear what I mean
I then set my bench supply to 1.00 VDC, and connected it directly to the filament. The power supply's current meter read 0.05 A, or 50 mA - right at spec, but not with very good resolution, so I then put a milliamp meter in series. I've previously measured the internal resistance of this meter, and know it to be 0.1 ohm, so it wouldn't significantly affect the reading. Sure enough, it read 51.2 mA, which is *plenty* close enough for any practical use. Therefore, the hot filament resistance is just about 200 ohms.
~~
Mark
Put a new battery in your calculator: 1V/0.05A = 20 ohms
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