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How do I calculate local feedback %?

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How do I calculate the feedback % for a simple 1 resistor plate to grid (schade style) feedback loop? (I'm looking at various 807 amp schematics, and I've seen 70k to 200k being used between the 807 plate and driver plate(807 grid).
In the Schade paper, he uses a voltage divider w/ two resistors, and that going to a transformer, and I understand how he gets his 10% there.
But, w/ just one resistor.... I'm not sure how to figure it out...

Thanks for any help.
 
You do have two resistances there that form a voltage divider. From the schemo of the Vixen, R33 and R34 connect to the node at the control grid of the 6SN7 cathode follower.

There, you have three impedances in parallel: the 1M DC grid return resistance, the plate load of the 6SL7 LTP (220K) and the rp of the 6SL7. From the loadline of the 6SL7, rp= 73.8K which agrees closely with the 74K plate resistance from the plate characteristic graph at the design plate current. Therefore:

G`= 1/1E6 + 1/220E3 + 1/74E3= 19.06uA/V
R`= 1/G`= 52.47K

Since you want 10% feedabck as Schade recommended, you need:

Rf= 9 X R`= 472.22K

Select: Rf= 470K (design nominal) and done.
 

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Uh oh...

I goofed up the first workthrough, and I didn't catch it until I worked through both methods. Maybe one of the moderators can delete my first, goofed-up workthrough post? That's post #5 in this thread.

I figured it out.... My bad! In the first workthrough, I goofed up the zeros. I left out three zeros at one step, and came out with 8152 when I should have come out with 8,152,000. Big difference! The first method gave me Rfb of about 500k, the second 423k. Pretty close, since I'd probably grab a 470k resistor from stock anyway.

Thanks!

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I'm still not getting the same result for Rfb from Miles' and Jazbo's methods. Or, as is very possible, I'm not doing it right.

I just pulled up Schade's paper. In fig. 33c (page 360), it shows a practical push-pull circuit with a transformer coupled input. For an example, it shows the 6L6 Rg as 10k, Rfb as 90k, with Rfb being 9X the value of Rg.

I know the Ra//ra of the previous stage will be in parallel with the 6L6's Rg, so correcting for that I'd see Ra//ra//Rg. Call that Rs.

So then, Rfb should be about 9X the value of Rs?

If I do it that way, then

250k * 75k * 250k = 4,687,500k

250k + 75k + 250k = 575k

4,687,500k / 575k = 8,152k

Rs / Rs+Rfb = beta (feedback factor)

If Rfb = 430k,

8152k / 8152k + 430k = 0.95


Argh. I think I'm misunderstanding how to apply the value of beta to this.
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Well, thanks for that.

I went and looked it up, and I did have it all goofed up. What's really embarrassing is that I used to know this, but forgot. Ay yi yi.

For dissimilar value resistors in parallel:

1 / 1/R1 + 1/R2 + 1/R3...

So I tried it with 250k//250k//75k, and guess what?

I get 46,875

😱

(How's that for looking dumb in public...)

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How do I calculate the feedback % for a simple 1 resistor plate to grid (schade style) feedback loop? (I'm looking at various 807 amp schematics, and I've seen 70k to 200k being used between the 807 plate and driver plate(807 grid).
In the Schade paper, he uses a voltage divider w/ two resistors, and that going to a transformer, and I understand how he gets his 10% there.
But, w/ just one resistor.... I'm not sure how to figure it out...

Thanks for any help.

A question - do you have perchance a link to that Schade paper?

TIA,
Jan
 
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