That did it! I was using my K backwards. dumb. So I got the following
Choosing R1= 4k C=20.8nf
Plugging this back into the equation yields \( R1*C= \frac{2}{2.4*10^4}\)
.000083 = .000083
And Then, If R1=4k R2=1k
\(\frac{1}{(4000)(1000)((20.8*10^-9)^2)}\)
yields:
5.78*10^8 = 5.76*10^8
pretty close taking in round off errors and such.
Choosing R1= 4k C=20.8nf
Plugging this back into the equation yields \( R1*C= \frac{2}{2.4*10^4}\)
.000083 = .000083
And Then, If R1=4k R2=1k
\(\frac{1}{(4000)(1000)((20.8*10^-9)^2)}\)
yields:
5.78*10^8 = 5.76*10^8
pretty close taking in round off errors and such.