So the new equation for V1 is:V1=\frac{-Vo}{Rf/R1}+V2

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SUMMARY

The discussion focuses on rearranging the differential mode equation Vo=(V2-V1)*(Rf/R1) to isolate V1. The correct manipulation involves dividing by Rf/R1, resulting in the equation V2-V1=Vo/(Rf/R1). Subsequently, by subtracting V2 and multiplying by -1, the final equation is derived as V1=(-Vo/(Rf/R1))+V2. This provides a clear method for solving for V1 in terms of Vo, Rf, R1, and V2.

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sgillon
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Hi, I was wondering how you would re-arrange the differential mode equation :
Vo=(V2-V1)*(Rf/R1)
to have V1 as the subject of the formula - its been annoying me for ages.

thanks
 
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Well...first of all, divide by Rf/R1
[tex]\frac{Vo}{Rf/R1}=V2-V1[/tex] THen we just subtract V2 and multiply by -1:
[tex]\frac{Vo}{Rf/R1}-V2=-V1[/tex]
[tex]V1=\frac{-Vo}{Rf/R1}+V2[/tex]
 

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