Using 120VAC with LED’s – Why not use more LED ’s versus lar

On 11/20/2012 1:43 AM, Jasen Betts wrote:
On 2012-11-20, Tom Biasi <tombiasi@optonline.net> wrote:
On 11/19/2012 7:31 PM, Michael A. Terrell wrote:
Tom Biasi wrote:
On 11/19/2012 4:43 PM, Michael A. Terrell wrote:
Tom Biasi wrote:

One half of the AC waveform = 50% power, not 50% voltage into a
resistive load so it's equal to 70.7% * VAC, minus the diode drop.

Choose your own math.


Show that I'm wrong. There were series sting TV sets built with a
"Dropping Diode". 120 VAC supply and 84 volt string of filaments. It
took a little calculation to see what was happening. The bad thing was
that the half wave AC played hell with the CRT filament. I modified
them by adding a separate filament transformer for the CRT.

I see what you are saying. But don't forget that RMS only applies to a
sine wave not 1/2 of a sine wave.
I just showed you what your "couple dozen others" were using.
Wire it up and see.

RMS can be applied to any waveform.

Square to voltage, compute the mean of this, and take the square root of that.

It works just fine for a half-sine wave, giving a result sqrt(0.5) of
the full wave.


I wasn't implying it couldn't be calculated on any wave form, just
reminding Michael his was about a 1/2 sine wave at 50%.
Tom
 
On Tue, 20 Nov 2012 11:14:04 +1000, Michael A. Terrell
<mike.terrell@earthlink.net> wrote:

Tom Biasi wrote:

On 11/19/2012 7:31 PM, Michael A. Terrell wrote:

Tom Biasi wrote:

On 11/19/2012 4:43 PM, Michael A. Terrell wrote:

Tom Biasi wrote:

On 11/19/2012 1:05 PM, Michael A. Terrell wrote:

krw@att.bizzz wrote:

On Mon, 19 Nov 2012 09:29:51 -0500, "Michael A. Terrell"
mike.terrell@earthlink.net> wrote:


Jasen Betts wrote:

On 2012-11-18, default <default> wrote:

Your power line voltage is given as a nominal value. 120
volts could
mean anything from 105 to 126, your resistor has to be able
to keep
the leds happy in that range, with some derating for
temperature too,
if you plan to encounter some high ambient temps.

A capacitor makes a lot of sense to drop the voltage with
minimal
power loss. And then you still need some resistance for when
the cap
is discharged and hit with a instantaneous voltage of ~150
peak.

I usually also include a diac or zener to limit fast voltage
spikes, a
cap across the DC output might serve the same purpose.

I have a night light using a full wave bridge to power the
leds. A .5
uf / 200 VAC cap in series with the AC input to the fwb along
with a
100 ohm 1/4 watt series resistor. A diac across the 3 white
leds
limits voltage spikes. I accidentally shorted a cap when I
was
experimenting with it - all three leds shorted, the resistor
opened,
and it happened so fast I didn't see much of anything -
didn't even
singe the paint on the carbon film resistor.

it may have been a fusible resistor, using one of them lets
them use a
cheaper capacitor, like an ordinary 250V polyester



120 VAC is 339.36 Volts, peak to peak.

But unless you're putting it across 240V (both legs) it'll never
see
more than half that. -ish.


I was just pointing out that in some circuits you can have
that
across a capacitor in a 120 VAC circuit. I had an argument with
someone
on another newsgroup who claimed he could use a single 1N34 diode
in a
tube radio to rectify the AC line. He also refused to beleive
that a
1n4007 used in a series filament string wouldn't drop the
effective
voltage to 84.84 V minus the forward voltage drop. He a a couple
dozen
others insisted that it would drop to an effective voltage of 60
volts.

0.318 x Vmax of the input sinusoidal waveform or 0.45 x Vrms of the
input sinusoidal waveform.


One half of the AC waveform = 50% power, not 50% voltage into a
resistive load so it's equal to 70.7% * VAC, minus the diode drop.

Choose your own math.


Show that I'm wrong. There were series sting TV sets built with a
"Dropping Diode". 120 VAC supply and 84 volt string of filaments. It
took a little calculation to see what was happening. The bad thing
was
that the half wave AC played hell with the CRT filament. I modified
them by adding a separate filament transformer for the CRT.

I see what you are saying. But don't forget that RMS only applies to a
sine wave not 1/2 of a sine wave.
I just showed you what your "couple dozen others" were using.
Wire it up and see.


I've seen it 'wired up' in lots of variations. Also, I didn't say it
was RMS, I sad it was the 'Effective Voltage'. RMS can't apply to
anything except a 100% pure sine wave? :)
Not at all true. Every waveform has an RMS value.
 
David Eather wrote:
On Tue, 20 Nov 2012 11:14:04 +1000, Michael A. Terrell
mike.terrell@earthlink.net> wrote:


Tom Biasi wrote:

On 11/19/2012 7:31 PM, Michael A. Terrell wrote:

Tom Biasi wrote:

On 11/19/2012 4:43 PM, Michael A. Terrell wrote:

Tom Biasi wrote:

On 11/19/2012 1:05 PM, Michael A. Terrell wrote:

krw@att.bizzz wrote:

On Mon, 19 Nov 2012 09:29:51 -0500, "Michael A. Terrell"
mike.terrell@earthlink.net> wrote:


Jasen Betts wrote:

On 2012-11-18, default <default> wrote:

Your power line voltage is given as a nominal value. 120
volts could
mean anything from 105 to 126, your resistor has to be able
to keep
the leds happy in that range, with some derating for
temperature too,
if you plan to encounter some high ambient temps.

A capacitor makes a lot of sense to drop the voltage with
minimal
power loss. And then you still need some resistance for when
the cap
is discharged and hit with a instantaneous voltage of ~150
peak.

I usually also include a diac or zener to limit fast voltage
spikes, a
cap across the DC output might serve the same purpose.

I have a night light using a full wave bridge to power the
leds. A .5
uf / 200 VAC cap in series with the AC input to the fwb along
with a
100 ohm 1/4 watt series resistor. A diac across the 3 white
leds
limits voltage spikes. I accidentally shorted a cap when I
was
experimenting with it - all three leds shorted, the resistor
opened,
and it happened so fast I didn't see much of anything -
didn't even
singe the paint on the carbon film resistor.

it may have been a fusible resistor, using one of them lets
them use a
cheaper capacitor, like an ordinary 250V polyester



120 VAC is 339.36 Volts, peak to peak.

But unless you're putting it across 240V (both legs) it'll never
see
more than half that. -ish.


I was just pointing out that in some circuits you can have
that
across a capacitor in a 120 VAC circuit. I had an argument with
someone
on another newsgroup who claimed he could use a single 1N34 diode
in a
tube radio to rectify the AC line. He also refused to beleive
that a
1n4007 used in a series filament string wouldn't drop the
effective
voltage to 84.84 V minus the forward voltage drop. He a a couple
dozen
others insisted that it would drop to an effective voltage of 60
volts.

0.318 x Vmax of the input sinusoidal waveform or 0.45 x Vrms of the
input sinusoidal waveform.


One half of the AC waveform = 50% power, not 50% voltage into a
resistive load so it's equal to 70.7% * VAC, minus the diode drop.

Choose your own math.


Show that I'm wrong. There were series sting TV sets built with a
"Dropping Diode". 120 VAC supply and 84 volt string of filaments. It
took a little calculation to see what was happening. The bad thing
was
that the half wave AC played hell with the CRT filament. I modified
them by adding a separate filament transformer for the CRT.

I see what you are saying. But don't forget that RMS only applies to a
sine wave not 1/2 of a sine wave.
I just showed you what your "couple dozen others" were using.
Wire it up and see.


I've seen it 'wired up' in lots of variations. Also, I didn't say it
was RMS, I sad it was the 'Effective Voltage'. RMS can't apply to
anything except a 100% pure sine wave? :)

Not at all true. Every waveform has an RMS value.

Yes, including ones with a DC offset. You missed the smiley.
 
Tom Biasi wrote:
On 11/20/2012 1:43 AM, Jasen Betts wrote:
On 2012-11-20, Tom Biasi <tombiasi@optonline.net> wrote:
On 11/19/2012 7:31 PM, Michael A. Terrell wrote:
Tom Biasi wrote:
On 11/19/2012 4:43 PM, Michael A. Terrell wrote:
Tom Biasi wrote:

One half of the AC waveform = 50% power, not 50% voltage into a
resistive load so it's equal to 70.7% * VAC, minus the diode drop.

Choose your own math.


Show that I'm wrong. There were series sting TV sets built with a
"Dropping Diode". 120 VAC supply and 84 volt string of filaments. It
took a little calculation to see what was happening. The bad thing was
that the half wave AC played hell with the CRT filament. I modified
them by adding a separate filament transformer for the CRT.

I see what you are saying. But don't forget that RMS only applies to a
sine wave not 1/2 of a sine wave.
I just showed you what your "couple dozen others" were using.
Wire it up and see.

RMS can be applied to any waveform.

Square to voltage, compute the mean of this, and take the square root of that.

It works just fine for a half-sine wave, giving a result sqrt(0.5) of
the full wave.


I wasn't implying it couldn't be calculated on any wave form, just
reminding Michael his was about a 1/2 sine wave at 50%.

50% power, which requires reducng the input to 70.7%. Mutiply
70.7%(I) * 70.7%(E) and you get 49.49%(P)
 
On 11/20/2012 11:28 AM, Michael A. Terrell wrote:
Tom Biasi wrote:

On 11/20/2012 1:43 AM, Jasen Betts wrote:
On 2012-11-20, Tom Biasi <tombiasi@optonline.net> wrote:
On 11/19/2012 7:31 PM, Michael A. Terrell wrote:
Tom Biasi wrote:
On 11/19/2012 4:43 PM, Michael A. Terrell wrote:
Tom Biasi wrote:

One half of the AC waveform = 50% power, not 50% voltage into a
resistive load so it's equal to 70.7% * VAC, minus the diode drop.

Choose your own math.


Show that I'm wrong. There were series sting TV sets built with a
"Dropping Diode". 120 VAC supply and 84 volt string of filaments. It
took a little calculation to see what was happening. The bad thing was
that the half wave AC played hell with the CRT filament. I modified
them by adding a separate filament transformer for the CRT.

I see what you are saying. But don't forget that RMS only applies to a
sine wave not 1/2 of a sine wave.
I just showed you what your "couple dozen others" were using.
Wire it up and see.

RMS can be applied to any waveform.

Square to voltage, compute the mean of this, and take the square root of that.

It works just fine for a half-sine wave, giving a result sqrt(0.5) of
the full wave.


I wasn't implying it couldn't be calculated on any wave form, just
reminding Michael his was about a 1/2 sine wave at 50%.


50% power, which requires reducng the input to 70.7%. Mutiply
70.7%(I) * 70.7%(E) and you get 49.49%(P)

Your math is fine Michael.
Wire it up and measure it with a true RMS meter.

Tom
 
Tom Biasi wrote:
On 11/20/2012 11:28 AM, Michael A. Terrell wrote:
?
? Tom Biasi wrote:
??
?? On 11/20/2012 1:43 AM, Jasen Betts wrote:
??? On 2012-11-20, Tom Biasi ?tombiasi@optonline.net? wrote:
???? On 11/19/2012 7:31 PM, Michael A. Terrell wrote:
????? Tom Biasi wrote:
?????? On 11/19/2012 4:43 PM, Michael A. Terrell wrote:
??????? Tom Biasi wrote:
???????
??????? One half of the AC waveform = 50% power, not 50% voltage into a
??????? resistive load so it's equal to 70.7% * VAC, minus the diode drop.
???????
?????? Choose your own math.
?????
?????
????? Show that I'm wrong. There were series sting TV sets built with a
????? "Dropping Diode". 120 VAC supply and 84 volt string of filaments. It
????? took a little calculation to see what was happening. The bad thing was
????? that the half wave AC played hell with the CRT filament. I modified
????? them by adding a separate filament transformer for the CRT.
?????
???? I see what you are saying. But don't forget that RMS only applies to a
???? sine wave not 1/2 of a sine wave.
???? I just showed you what your "couple dozen others" were using.
???? Wire it up and see.
???
??? RMS can be applied to any waveform.
???
??? Square to voltage, compute the mean of this, and take the square root of that.
???
??? It works just fine for a half-sine wave, giving a result sqrt(0.5) of
??? the full wave.
???
???
?? I wasn't implying it couldn't be calculated on any wave form, just
?? reminding Michael his was about a 1/2 sine wave at 50%.
?
?
? 50% power, which requires reducng the input to 70.7%. Mutiply
? 70.7%(I) * 70.7%(E) and you get 49.49%(P)
?
Your math is fine Michael.
Wire it up and measure it with a true RMS meter.

I have. I have four working Fluke 8050A meters. I also have a
'Sensitive Research' brand bolometer type true RMS meter.
 
On 11/20/2012 3:27 PM, Michael A. Terrell wrote:
Tom Biasi wrote:

On 11/20/2012 11:28 AM, Michael A. Terrell wrote:
?
? Tom Biasi wrote:
??
?? On 11/20/2012 1:43 AM, Jasen Betts wrote:
??? On 2012-11-20, Tom Biasi ?tombiasi@optonline.net? wrote:
???? On 11/19/2012 7:31 PM, Michael A. Terrell wrote:
????? Tom Biasi wrote:
?????? On 11/19/2012 4:43 PM, Michael A. Terrell wrote:
??????? Tom Biasi wrote:
???????
??????? One half of the AC waveform = 50% power, not 50% voltage into a
??????? resistive load so it's equal to 70.7% * VAC, minus the diode drop.
???????
?????? Choose your own math.
?????
?????
????? Show that I'm wrong. There were series sting TV sets built with a
????? "Dropping Diode". 120 VAC supply and 84 volt string of filaments. It
????? took a little calculation to see what was happening. The bad thing was
????? that the half wave AC played hell with the CRT filament. I modified
????? them by adding a separate filament transformer for the CRT.
?????
???? I see what you are saying. But don't forget that RMS only applies to a
???? sine wave not 1/2 of a sine wave.
???? I just showed you what your "couple dozen others" were using.
???? Wire it up and see.
???
??? RMS can be applied to any waveform.
???
??? Square to voltage, compute the mean of this, and take the square root of that.
???
??? It works just fine for a half-sine wave, giving a result sqrt(0.5) of
??? the full wave.
???
???
?? I wasn't implying it couldn't be calculated on any wave form, just
?? reminding Michael his was about a 1/2 sine wave at 50%.
?
?
? 50% power, which requires reducng the input to 70.7%. Mutiply
? 70.7%(I) * 70.7%(E) and you get 49.49%(P)
?
Your math is fine Michael.
Wire it up and measure it with a true RMS meter.


I have. I have four working Fluke 8050A meters. I also have a
'Sensitive Research' brand bolometer type true RMS meter.

What did you see?
 
Tom Biasi wrote:
On 11/20/2012 3:27 PM, Michael A. Terrell wrote:
?
? Tom Biasi wrote:
??
?? On 11/20/2012 11:28 AM, Michael A. Terrell wrote:
?? ?
?? ? Tom Biasi wrote:
?? ??
?? ?? On 11/20/2012 1:43 AM, Jasen Betts wrote:
?? ??? On 2012-11-20, Tom Biasi ?tombiasi@optonline.net? wrote:
?? ???? On 11/19/2012 7:31 PM, Michael A. Terrell wrote:
?? ????? Tom Biasi wrote:
?? ?????? On 11/19/2012 4:43 PM, Michael A. Terrell wrote:
?? ??????? Tom Biasi wrote:
?? ???????
?? ??????? One half of the AC waveform = 50% power, not 50% voltage into a
?? ??????? resistive load so it's equal to 70.7% * VAC, minus the diode drop.
?? ???????
?? ?????? Choose your own math.
?? ?????
?? ?????
?? ????? Show that I'm wrong. There were series sting TV sets built with a
?? ????? "Dropping Diode". 120 VAC supply and 84 volt string of filaments. It
?? ????? took a little calculation to see what was happening. The bad thing was
?? ????? that the half wave AC played hell with the CRT filament. I modified
?? ????? them by adding a separate filament transformer for the CRT.
?? ?????
?? ???? I see what you are saying. But don't forget that RMS only applies to a
?? ???? sine wave not 1/2 of a sine wave.
?? ???? I just showed you what your "couple dozen others" were using.
?? ???? Wire it up and see.
?? ???
?? ??? RMS can be applied to any waveform.
?? ???
?? ??? Square to voltage, compute the mean of this, and take the square root of that.
?? ???
?? ??? It works just fine for a half-sine wave, giving a result sqrt(0.5) of
?? ??? the full wave.
?? ???
?? ???
?? ?? I wasn't implying it couldn't be calculated on any wave form, just
?? ?? reminding Michael his was about a 1/2 sine wave at 50%.
?? ?
?? ?
?? ? 50% power, which requires reducng the input to 70.7%. Mutiply
?? ? 70.7%(I) * 70.7%(E) and you get 49.49%(P)
?? ?
?? Your math is fine Michael.
?? Wire it up and measure it with a true RMS meter.
?
?
? I have. I have four working Fluke 8050A meters. I also have a
? 'Sensitive Research' brand bolometer type true RMS meter.
?
What did you see?

Exactly what I've been saying all along. 50% of the power of a full
sine wave delivered into a resistive load. I saw that 30 years ago.
You remove 50% of each complete cycle, and you remove 50% of the power.
 
On 11/20/2012 6:00 PM, Michael A. Terrell wrote:
Tom Biasi wrote:

On 11/20/2012 3:27 PM, Michael A. Terrell wrote:
?
? Tom Biasi wrote:
??
?? On 11/20/2012 11:28 AM, Michael A. Terrell wrote:
?? ?
?? ? Tom Biasi wrote:
?? ??
?? ?? On 11/20/2012 1:43 AM, Jasen Betts wrote:
?? ??? On 2012-11-20, Tom Biasi ?tombiasi@optonline.net? wrote:
?? ???? On 11/19/2012 7:31 PM, Michael A. Terrell wrote:
?? ????? Tom Biasi wrote:
?? ?????? On 11/19/2012 4:43 PM, Michael A. Terrell wrote:
?? ??????? Tom Biasi wrote:
?? ???????
?? ??????? One half of the AC waveform = 50% power, not 50% voltage into a
?? ??????? resistive load so it's equal to 70.7% * VAC, minus the diode drop.
?? ???????
?? ?????? Choose your own math.
?? ?????
?? ?????
?? ????? Show that I'm wrong. There were series sting TV sets built with a
?? ????? "Dropping Diode". 120 VAC supply and 84 volt string of filaments. It
?? ????? took a little calculation to see what was happening. The bad thing was
?? ????? that the half wave AC played hell with the CRT filament. I modified
?? ????? them by adding a separate filament transformer for the CRT.
?? ?????
?? ???? I see what you are saying. But don't forget that RMS only applies to a
?? ???? sine wave not 1/2 of a sine wave.
?? ???? I just showed you what your "couple dozen others" were using.
?? ???? Wire it up and see.
?? ???
?? ??? RMS can be applied to any waveform.
?? ???
?? ??? Square to voltage, compute the mean of this, and take the square root of that.
?? ???
?? ??? It works just fine for a half-sine wave, giving a result sqrt(0.5) of
?? ??? the full wave.
?? ???
?? ???
?? ?? I wasn't implying it couldn't be calculated on any wave form, just
?? ?? reminding Michael his was about a 1/2 sine wave at 50%.
?? ?
?? ?
?? ? 50% power, which requires reducng the input to 70.7%. Mutiply
?? ? 70.7%(I) * 70.7%(E) and you get 49.49%(P)
?? ?
?? Your math is fine Michael.
?? Wire it up and measure it with a true RMS meter.
?
?
? I have. I have four working Fluke 8050A meters. I also have a
? 'Sensitive Research' brand bolometer type true RMS meter.
?
What did you see?


Exactly what I've been saying all along. 50% of the power of a full
sine wave delivered into a resistive load. I saw that 30 years ago.
You remove 50% of each complete cycle, and you remove 50% of the power.

Good. That's why I said way back on top, choose your own math.
I have used a diode in series with tube filaments for 50 years. I always
get about 60-65 volts.
Have fun.
Tom
 
Tom Biasi wrote:
On 11/20/2012 6:00 PM, Michael A. Terrell wrote:
?
? Tom Biasi wrote:
??
?? On 11/20/2012 3:27 PM, Michael A. Terrell wrote:
?? ?
?? ? Tom Biasi wrote:
?? ??
?? ?? On 11/20/2012 11:28 AM, Michael A. Terrell wrote:
?? ?? ?
?? ?? ? Tom Biasi wrote:
?? ?? ??
?? ?? ?? On 11/20/2012 1:43 AM, Jasen Betts wrote:
?? ?? ??? On 2012-11-20, Tom Biasi ?tombiasi@optonline.net? wrote:
?? ?? ???? On 11/19/2012 7:31 PM, Michael A. Terrell wrote:
?? ?? ????? Tom Biasi wrote:
?? ?? ?????? On 11/19/2012 4:43 PM, Michael A. Terrell wrote:
?? ?? ??????? Tom Biasi wrote:
?? ?? ???????
?? ?? ??????? One half of the AC waveform = 50% power, not 50% voltage into a
?? ?? ??????? resistive load so it's equal to 70.7% * VAC, minus the diode drop.
?? ?? ???????
?? ?? ?????? Choose your own math.
?? ?? ?????
?? ?? ?????
?? ?? ????? Show that I'm wrong. There were series sting TV sets built with a
?? ?? ????? "Dropping Diode". 120 VAC supply and 84 volt string of filaments. It
?? ?? ????? took a little calculation to see what was happening. The bad thing was
?? ?? ????? that the half wave AC played hell with the CRT filament. I modified
?? ?? ????? them by adding a separate filament transformer for the CRT.
?? ?? ?????
?? ?? ???? I see what you are saying. But don't forget that RMS only applies to a
?? ?? ???? sine wave not 1/2 of a sine wave.
?? ?? ???? I just showed you what your "couple dozen others" were using.
?? ?? ???? Wire it up and see.
?? ?? ???
?? ?? ??? RMS can be applied to any waveform.
?? ?? ???
?? ?? ??? Square to voltage, compute the mean of this, and take the square root of that.
?? ?? ???
?? ?? ??? It works just fine for a half-sine wave, giving a result sqrt(0.5) of
?? ?? ??? the full wave.
?? ?? ???
?? ?? ???
?? ?? ?? I wasn't implying it couldn't be calculated on any wave form, just
?? ?? ?? reminding Michael his was about a 1/2 sine wave at 50%.
?? ?? ?
?? ?? ?
?? ?? ? 50% power, which requires reducng the input to 70.7%. Mutiply
?? ?? ? 70.7%(I) * 70.7%(E) and you get 49.49%(P)
?? ?? ?
?? ?? Your math is fine Michael.
?? ?? Wire it up and measure it with a true RMS meter.
?? ?
?? ?
?? ? I have. I have four working Fluke 8050A meters. I also have a
?? ? 'Sensitive Research' brand bolometer type true RMS meter.
?? ?
?? What did you see?
?
?
? Exactly what I've been saying all along. 50% of the power of a full
? sine wave delivered into a resistive load. I saw that 30 years ago.
? You remove 50% of each complete cycle, and you remove 50% of the power.
?
Good. That's why I said way back on top, choose your own math.
I have used a diode in series with tube filaments for 50 years. I always
get about 60-65 volts.

Then you are doing something wrong, like running it on 85 to 92
volts, or using a diode with a very high forward drop.
 
On 11/20/2012 8:25 PM, Michael A. Terrell wrote:
Tom Biasi wrote:

On 11/20/2012 6:00 PM, Michael A. Terrell wrote:
?
? Tom Biasi wrote:
??
?? On 11/20/2012 3:27 PM, Michael A. Terrell wrote:
?? ?
?? ? Tom Biasi wrote:
?? ??
?? ?? On 11/20/2012 11:28 AM, Michael A. Terrell wrote:
?? ?? ?
?? ?? ? Tom Biasi wrote:
?? ?? ??
?? ?? ?? On 11/20/2012 1:43 AM, Jasen Betts wrote:
?? ?? ??? On 2012-11-20, Tom Biasi ?tombiasi@optonline.net? wrote:
?? ?? ???? On 11/19/2012 7:31 PM, Michael A. Terrell wrote:
?? ?? ????? Tom Biasi wrote:
?? ?? ?????? On 11/19/2012 4:43 PM, Michael A. Terrell wrote:
?? ?? ??????? Tom Biasi wrote:
?? ?? ???????
?? ?? ??????? One half of the AC waveform = 50% power, not 50% voltage into a
?? ?? ??????? resistive load so it's equal to 70.7% * VAC, minus the diode drop.
?? ?? ???????
?? ?? ?????? Choose your own math.
?? ?? ?????
?? ?? ?????
?? ?? ????? Show that I'm wrong. There were series sting TV sets built with a
?? ?? ????? "Dropping Diode". 120 VAC supply and 84 volt string of filaments. It
?? ?? ????? took a little calculation to see what was happening. The bad thing was
?? ?? ????? that the half wave AC played hell with the CRT filament. I modified
?? ?? ????? them by adding a separate filament transformer for the CRT.
?? ?? ?????
?? ?? ???? I see what you are saying. But don't forget that RMS only applies to a
?? ?? ???? sine wave not 1/2 of a sine wave.
?? ?? ???? I just showed you what your "couple dozen others" were using.
?? ?? ???? Wire it up and see.
?? ?? ???
?? ?? ??? RMS can be applied to any waveform.
?? ?? ???
?? ?? ??? Square to voltage, compute the mean of this, and take the square root of that.
?? ?? ???
?? ?? ??? It works just fine for a half-sine wave, giving a result sqrt(0.5) of
?? ?? ??? the full wave.
?? ?? ???
?? ?? ???
?? ?? ?? I wasn't implying it couldn't be calculated on any wave form, just
?? ?? ?? reminding Michael his was about a 1/2 sine wave at 50%.
?? ?? ?
?? ?? ?
?? ?? ? 50% power, which requires reducng the input to 70.7%. Mutiply
?? ?? ? 70.7%(I) * 70.7%(E) and you get 49.49%(P)
?? ?? ?
?? ?? Your math is fine Michael.
?? ?? Wire it up and measure it with a true RMS meter.
?? ?
?? ?
?? ? I have. I have four working Fluke 8050A meters. I also have a
?? ? 'Sensitive Research' brand bolometer type true RMS meter.
?? ?
?? What did you see?
?
?
? Exactly what I've been saying all along. 50% of the power of a full
? sine wave delivered into a resistive load. I saw that 30 years ago.
? You remove 50% of each complete cycle, and you remove 50% of the power.
?
Good. That's why I said way back on top, choose your own math.
I have used a diode in series with tube filaments for 50 years. I always
get about 60-65 volts.


Then you are doing something wrong, like running it on 85 to 92
volts, or using a diode with a very high forward drop.

Not counting the forward conducting drop there would be 1/2 the RMS
across the diode.
 
Tom Biasi wrote:
On 11/20/2012 8:25 PM, Michael A. Terrell wrote:

Tom Biasi wrote:

On 11/20/2012 6:00 PM, Michael A. Terrell wrote:
?
? Tom Biasi wrote:
??
?? On 11/20/2012 3:27 PM, Michael A. Terrell wrote:
?? ?
?? ? Tom Biasi wrote:
?? ??
?? ?? On 11/20/2012 11:28 AM, Michael A. Terrell wrote:
?? ?? ?
?? ?? ? Tom Biasi wrote:
?? ?? ??
?? ?? ?? On 11/20/2012 1:43 AM, Jasen Betts wrote:
?? ?? ??? On 2012-11-20, Tom Biasi ?tombiasi@optonline.net? wrote:
?? ?? ???? On 11/19/2012 7:31 PM, Michael A. Terrell wrote:
?? ?? ????? Tom Biasi wrote:
?? ?? ?????? On 11/19/2012 4:43 PM, Michael A. Terrell wrote:
?? ?? ??????? Tom Biasi wrote:
?? ?? ???????
?? ?? ??????? One half of the AC waveform = 50% power, not 50% voltage into a
?? ?? ??????? resistive load so it's equal to 70.7% * VAC, minus the diode drop.
?? ?? ???????
?? ?? ?????? Choose your own math.
?? ?? ?????
?? ?? ?????
?? ?? ????? Show that I'm wrong. There were series sting TV sets built with a
?? ?? ????? "Dropping Diode". 120 VAC supply and 84 volt string of filaments. It
?? ?? ????? took a little calculation to see what was happening. The bad thing was
?? ?? ????? that the half wave AC played hell with the CRT filament. I modified
?? ?? ????? them by adding a separate filament transformer for the CRT.
?? ?? ?????
?? ?? ???? I see what you are saying. But don't forget that RMS only applies to a
?? ?? ???? sine wave not 1/2 of a sine wave.
?? ?? ???? I just showed you what your "couple dozen others" were using.
?? ?? ???? Wire it up and see.
?? ?? ???
?? ?? ??? RMS can be applied to any waveform.
?? ?? ???
?? ?? ??? Square to voltage, compute the mean of this, and take the square root of that.
?? ?? ???
?? ?? ??? It works just fine for a half-sine wave, giving a result sqrt(0.5) of
?? ?? ??? the full wave.
?? ?? ???
?? ?? ???
?? ?? ?? I wasn't implying it couldn't be calculated on any wave form, just
?? ?? ?? reminding Michael his was about a 1/2 sine wave at 50%.
?? ?? ?
?? ?? ?
?? ?? ? 50% power, which requires reducng the input to 70.7%. Mutiply
?? ?? ? 70.7%(I) * 70.7%(E) and you get 49.49%(P)
?? ?? ?
?? ?? Your math is fine Michael.
?? ?? Wire it up and measure it with a true RMS meter.
?? ?
?? ?
?? ? I have. I have four working Fluke 8050A meters. I also have a
?? ? 'Sensitive Research' brand bolometer type true RMS meter.
?? ?
?? What did you see?
?
?
? Exactly what I've been saying all along. 50% of the power of a full
? sine wave delivered into a resistive load. I saw that 30 years ago.
? You remove 50% of each complete cycle, and you remove 50% of the power.
?
Good. That's why I said way back on top, choose your own math.
I have used a diode in series with tube filaments for 50 years. I always
get about 60-65 volts.


Then you are doing something wrong, like running it on 85 to 92
volts, or using a diode with a very high forward drop.

Not counting the forward conducting drop there would be 1/2 the RMS
across the diode.

Bullshit. You said you've been doing it for 50 years. What True RMS
Voltmeter did you have 50 years ago? You really need to study how the
diode works.
 
On 11/21/2012 7:57 AM, Michael A. Terrell wrote:
Tom Biasi wrote:

On 11/20/2012 8:25 PM, Michael A. Terrell wrote:

Tom Biasi wrote:

On 11/20/2012 6:00 PM, Michael A. Terrell wrote:
?
? Tom Biasi wrote:
??
?? On 11/20/2012 3:27 PM, Michael A. Terrell wrote:
?? ?
?? ? Tom Biasi wrote:
?? ??
?? ?? On 11/20/2012 11:28 AM, Michael A. Terrell wrote:
?? ?? ?
?? ?? ? Tom Biasi wrote:
?? ?? ??
?? ?? ?? On 11/20/2012 1:43 AM, Jasen Betts wrote:
?? ?? ??? On 2012-11-20, Tom Biasi ?tombiasi@optonline.net? wrote:
?? ?? ???? On 11/19/2012 7:31 PM, Michael A. Terrell wrote:
?? ?? ????? Tom Biasi wrote:
?? ?? ?????? On 11/19/2012 4:43 PM, Michael A. Terrell wrote:
?? ?? ??????? Tom Biasi wrote:
?? ?? ???????
?? ?? ??????? One half of the AC waveform = 50% power, not 50% voltage into a
?? ?? ??????? resistive load so it's equal to 70.7% * VAC, minus the diode drop.
?? ?? ???????
?? ?? ?????? Choose your own math.
?? ?? ?????
?? ?? ?????
?? ?? ????? Show that I'm wrong. There were series sting TV sets built with a
?? ?? ????? "Dropping Diode". 120 VAC supply and 84 volt string of filaments. It
?? ?? ????? took a little calculation to see what was happening. The bad thing was
?? ?? ????? that the half wave AC played hell with the CRT filament. I modified
?? ?? ????? them by adding a separate filament transformer for the CRT.
?? ?? ?????
?? ?? ???? I see what you are saying. But don't forget that RMS only applies to a
?? ?? ???? sine wave not 1/2 of a sine wave.
?? ?? ???? I just showed you what your "couple dozen others" were using.
?? ?? ???? Wire it up and see.
?? ?? ???
?? ?? ??? RMS can be applied to any waveform.
?? ?? ???
?? ?? ??? Square to voltage, compute the mean of this, and take the square root of that.
?? ?? ???
?? ?? ??? It works just fine for a half-sine wave, giving a result sqrt(0.5) of
?? ?? ??? the full wave.
?? ?? ???
?? ?? ???
?? ?? ?? I wasn't implying it couldn't be calculated on any wave form, just
?? ?? ?? reminding Michael his was about a 1/2 sine wave at 50%.
?? ?? ?
?? ?? ?
?? ?? ? 50% power, which requires reducng the input to 70.7%. Mutiply
?? ?? ? 70.7%(I) * 70.7%(E) and you get 49.49%(P)
?? ?? ?
?? ?? Your math is fine Michael.
?? ?? Wire it up and measure it with a true RMS meter.
?? ?
?? ?
?? ? I have. I have four working Fluke 8050A meters. I also have a
?? ? 'Sensitive Research' brand bolometer type true RMS meter.
?? ?
?? What did you see?
?
?
? Exactly what I've been saying all along. 50% of the power of a full
? sine wave delivered into a resistive load. I saw that 30 years ago.
? You remove 50% of each complete cycle, and you remove 50% of the power.
?
Good. That's why I said way back on top, choose your own math.
I have used a diode in series with tube filaments for 50 years. I always
get about 60-65 volts.


Then you are doing something wrong, like running it on 85 to 92
volts, or using a diode with a very high forward drop.

Not counting the forward conducting drop there would be 1/2 the RMS
across the diode.


Bullshit. You said you've been doing it for 50 years. What True RMS
Voltmeter did you have 50 years ago? You really need to study how the
diode works.

We were having a discussion and now you become insulting.
Have a nice Thanksgiving.
 
On Wed, 21 Nov 2012 23:21:10 +1000, David Eather <eather@tpg.com.au> wrote:

On Wed, 21 Nov 2012 02:25:46 +1000, Michael A. Terrell
mike.terrell@earthlink.net> wrote:


David Eather wrote:

On Tue, 20 Nov 2012 11:14:04 +1000, Michael A. Terrell
mike.terrell@earthlink.net> wrote:


Tom Biasi wrote:

On 11/19/2012 7:31 PM, Michael A. Terrell wrote:

Tom Biasi wrote:

On 11/19/2012 4:43 PM, Michael A. Terrell wrote:

Tom Biasi wrote:

On 11/19/2012 1:05 PM, Michael A. Terrell wrote:

krw@att.bizzz wrote:

On Mon, 19 Nov 2012 09:29:51 -0500, "Michael A. Terrell"
mike.terrell@earthlink.net> wrote:


Jasen Betts wrote:

On 2012-11-18, default <default> wrote:

Your power line voltage is given as a nominal value. 120
volts could
mean anything from 105 to 126, your resistor has to be
able
to keep
the leds happy in that range, with some derating for
temperature too,
if you plan to encounter some high ambient temps.

A capacitor makes a lot of sense to drop the voltage with
minimal
power loss. And then you still need some resistance for
when
the cap
is discharged and hit with a instantaneous voltage of ~150
peak.

I usually also include a diac or zener to limit fast
voltage
spikes, a
cap across the DC output might serve the same purpose.

I have a night light using a full wave bridge to power the
leds. A .5
uf / 200 VAC cap in series with the AC input to the fwb
along
with a
100 ohm 1/4 watt series resistor. A diac across the 3
white
leds
limits voltage spikes. I accidentally shorted a cap when
I
was
experimenting with it - all three leds shorted, the
resistor
opened,
and it happened so fast I didn't see much of anything -
didn't even
singe the paint on the carbon film resistor.

it may have been a fusible resistor, using one of them lets
them use a
cheaper capacitor, like an ordinary 250V polyester



120 VAC is 339.36 Volts, peak to peak.

But unless you're putting it across 240V (both legs) it'll
never
see
more than half that. -ish.


I was just pointing out that in some circuits you can
have
that
across a capacitor in a 120 VAC circuit. I had an argument
with
someone
on another newsgroup who claimed he could use a single 1N34
diode
in a
tube radio to rectify the AC line. He also refused to beleive
that a
1n4007 used in a series filament string wouldn't drop the
effective
voltage to 84.84 V minus the forward voltage drop. He a a
couple
dozen
others insisted that it would drop to an effective voltage of
60
volts.

0.318 x Vmax of the input sinusoidal waveform or 0.45 x Vrms
of the
input sinusoidal waveform.


One half of the AC waveform = 50% power, not 50% voltage
into a
resistive load so it's equal to 70.7% * VAC, minus the diode
drop.

Choose your own math.


Show that I'm wrong. There were series sting TV sets built
with a
"Dropping Diode". 120 VAC supply and 84 volt string of
filaments. It
took a little calculation to see what was happening. The bad
thing
was
that the half wave AC played hell with the CRT filament. I
modified
them by adding a separate filament transformer for the CRT.

I see what you are saying. But don't forget that RMS only applies
to a
sine wave not 1/2 of a sine wave.
I just showed you what your "couple dozen others" were using.
Wire it up and see.


I've seen it 'wired up' in lots of variations. Also, I didn't
say it
was RMS, I sad it was the 'Effective Voltage'. RMS can't apply to
anything except a 100% pure sine wave? :)

Not at all true. Every waveform has an RMS value.


Yes, including ones with a DC offset. You missed the smiley.

Ah. When I read it I was surprised at the name/mistake. My funny bone
needs tweaking.
 
David Eather wrote:
On Wed, 21 Nov 2012 23:21:10 +1000, David Eather <eather@tpg.com.au> wrote:

On Wed, 21 Nov 2012 02:25:46 +1000, Michael A. Terrell
mike.terrell@earthlink.net> wrote:


David Eather wrote:

On Tue, 20 Nov 2012 11:14:04 +1000, Michael A. Terrell
mike.terrell@earthlink.net> wrote:


Tom Biasi wrote:

On 11/19/2012 7:31 PM, Michael A. Terrell wrote:

Tom Biasi wrote:

On 11/19/2012 4:43 PM, Michael A. Terrell wrote:

Tom Biasi wrote:

On 11/19/2012 1:05 PM, Michael A. Terrell wrote:

krw@att.bizzz wrote:

On Mon, 19 Nov 2012 09:29:51 -0500, "Michael A. Terrell"
mike.terrell@earthlink.net> wrote:


Jasen Betts wrote:

On 2012-11-18, default <default> wrote:

Your power line voltage is given as a nominal value. 120
volts could
mean anything from 105 to 126, your resistor has to be
able
to keep
the leds happy in that range, with some derating for
temperature too,
if you plan to encounter some high ambient temps.

A capacitor makes a lot of sense to drop the voltage with
minimal
power loss. And then you still need some resistance for
when
the cap
is discharged and hit with a instantaneous voltage of ~150
peak.

I usually also include a diac or zener to limit fast
voltage
spikes, a
cap across the DC output might serve the same purpose.

I have a night light using a full wave bridge to power the
leds. A .5
uf / 200 VAC cap in series with the AC input to the fwb
along
with a
100 ohm 1/4 watt series resistor. A diac across the 3
white
leds
limits voltage spikes. I accidentally shorted a cap when
I
was
experimenting with it - all three leds shorted, the
resistor
opened,
and it happened so fast I didn't see much of anything -
didn't even
singe the paint on the carbon film resistor.

it may have been a fusible resistor, using one of them lets
them use a
cheaper capacitor, like an ordinary 250V polyester



120 VAC is 339.36 Volts, peak to peak.

But unless you're putting it across 240V (both legs) it'll
never
see
more than half that. -ish.


I was just pointing out that in some circuits you can
have
that
across a capacitor in a 120 VAC circuit. I had an argument
with
someone
on another newsgroup who claimed he could use a single 1N34
diode
in a
tube radio to rectify the AC line. He also refused to beleive
that a
1n4007 used in a series filament string wouldn't drop the
effective
voltage to 84.84 V minus the forward voltage drop. He a a
couple
dozen
others insisted that it would drop to an effective voltage of
60
volts.

0.318 x Vmax of the input sinusoidal waveform or 0.45 x Vrms
of the
input sinusoidal waveform.


One half of the AC waveform = 50% power, not 50% voltage
into a
resistive load so it's equal to 70.7% * VAC, minus the diode
drop.

Choose your own math.


Show that I'm wrong. There were series sting TV sets built
with a
"Dropping Diode". 120 VAC supply and 84 volt string of
filaments. It
took a little calculation to see what was happening. The bad
thing
was
that the half wave AC played hell with the CRT filament. I
modified
them by adding a separate filament transformer for the CRT.

I see what you are saying. But don't forget that RMS only applies
to a
sine wave not 1/2 of a sine wave.
I just showed you what your "couple dozen others" were using.
Wire it up and see.


I've seen it 'wired up' in lots of variations. Also, I didn't
say it
was RMS, I sad it was the 'Effective Voltage'. RMS can't apply to
anything except a 100% pure sine wave? :)

Not at all true. Every waveform has an RMS value.


Yes, including ones with a DC offset. You missed the smiley.

Ah. When I read it I was surprised at the name/mistake. My funny bone
needs tweaking.

I do that in an attempt to get people to look at what the thread
contains, rather than just posting nonsense. Sometimes it works. :)
 
Tom Biasi wrote:
On 11/21/2012 7:57 AM, Michael A. Terrell wrote:

Tom Biasi wrote:

On 11/20/2012 8:25 PM, Michael A. Terrell wrote:

Tom Biasi wrote:

Not counting the forward conducting drop there would be 1/2 the RMS
across the diode.


^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^


Bullshit. You said you've been doing it for 50 years. What True RMS
Voltmeter did you have 50 years ago? You really need to study how the
diode works.

We were having a discussion and now you become insulting.
Have a nice Thanksgiving.

You too, but I'm done wth you. I gave you the math & the foremulas,
but you continue posting in ignorance and I have better things to do
with my little remaining time.
 
On 11/21/2012 12:27 PM, Michael A. Terrell wrote:
Tom Biasi wrote:

On 11/21/2012 7:57 AM, Michael A. Terrell wrote:

Tom Biasi wrote:

On 11/20/2012 8:25 PM, Michael A. Terrell wrote:

Tom Biasi wrote:

Not counting the forward conducting drop there would be 1/2 the RMS
across the diode.



^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^^


Bullshit. You said you've been doing it for 50 years. What True RMS
Voltmeter did you have 50 years ago? You really need to study how the
diode works.

We were having a discussion and now you become insulting.
Have a nice Thanksgiving.


You too, but I'm done wth you. I gave you the math & the foremulas,
but you continue posting in ignorance and I have better things to do
with my little remaining time.

Hi Michael,
I hope you had a nice thanksgiving.
I respect that you are done with me so I'll just answer your question.
Back then I worked for Ballantine Labs in Boonton, NJ. There were
several true RMS voltmeters at my disposal.
When applying your math and formulas one must consider we are not
working with AC anymore but unfiltered (or pulsating) DC. The peak is at
at a 50% duty cycle so the filaments would be subjected to that DC value
which would be Vpeak/pi. By your own admission several dozen others
tried to explain this to you.
I bid you well.

Tom
 
"Tom Biasi" wrote in message news:50afd828$0$9830$607ed4bc@cv.net...

I hope you had a nice thanksgiving.

I respect that you are done with me so I'll just answer your question.

Back then I worked for Ballantine Labs in Boonton, NJ. There were several
true RMS voltmeters at my disposal.

When applying your math and formulas one must consider we are not working
with AC anymore but unfiltered (or pulsating) DC. The peak is
at at a 50% duty cycle so the filaments would be subjected to that DC
value which would be Vpeak/pi. By your own admission several dozen
others tried to explain this to you.

I bid you well.
Were the true-RMS voltmeters AC coupled? The specs of the Ballantine 323
show a low limit of 2 Hz and says nothing of DC:
http://www.ballantinelabs.com/323meter.htm

The older Model 320 only goes as low as 15 Hz and the manual specifically
states that it DOES NOT include any DC component. Thus you would need to
measure the true-RMS AC and then add the DC component using sqrt(AC^2+DC^2).
http://www.tubebooks.org/file_downloads/ballantine_320_true_rms.pdf

Apparently you did not work as a design engineer at Ballantine. Even a
technician should know the basics of true-RMS voltage measurement. Read my
previous post for more details.

Paul
 
On 11/23/2012 11:13 PM, P E Schoen wrote:
"Tom Biasi" wrote in message news:50afd828$0$9830$607ed4bc@cv.net...

I hope you had a nice thanksgiving.

I respect that you are done with me so I'll just answer your question.

Back then I worked for Ballantine Labs in Boonton, NJ. There were
several true RMS voltmeters at my disposal.

When applying your math and formulas one must consider we are not
working with AC anymore but unfiltered (or pulsating) DC. The peak is
at at a 50% duty cycle so the filaments would be subjected to that DC
value which would be Vpeak/pi. By your own admission several dozen
others tried to explain this to you.

I bid you well.

Were the true-RMS voltmeters AC coupled? The specs of the Ballantine 323
show a low limit of 2 Hz and says nothing of DC:
http://www.ballantinelabs.com/323meter.htm

The older Model 320 only goes as low as 15 Hz and the manual
specifically states that it DOES NOT include any DC component. Thus you
would need to measure the true-RMS AC and then add the DC component
using sqrt(AC^2+DC^2).
http://www.tubebooks.org/file_downloads/ballantine_320_true_rms.pdf

Apparently you did not work as a design engineer at Ballantine. Even a
technician should know the basics of true-RMS voltage measurement. Read
my previous post for more details.

Paul
I was just answering the question of what volt meters I had available.
It's totally irrelevant to what was being discussed.

Michael used the 1/2 power to calculate what voltage would produce it,
but the voltage would be sine-wave AC not 1/2 rectified DC.
 
"Tom Biasi" wrote in message news:50b0d8a2$0$24755$607ed4bc@cv.net...

I was just answering the question of what volt meters I had available.
It's totally irrelevant to what was being discussed.

Michael used the 1/2 power to calculate what voltage would produce
it, but the voltage would be sine-wave AC not 1/2 rectified DC.
It matters not if the waveform is sinusoidal, square, half-wave rectified,
either polarity DC, or any combination thereof. A proper true-RMS meter will
read any of them as the equivalent heating effect. However, components other
than ideal resistors are affected by the harmonic content, duty cycle, peak
voltages, and crest factor. Taken to extremes, there will be a measurable
difference because of the effects of time, although the total amount of heat
generated will be the same.

Since you mentioned the Ballantine meters it would be assumed that they were
what you used for your measurements as you posted previously for a half-wave
rectified voltage. The fact that they are capacitively coupled is highly
relevant.

Paul
 

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