Combined resistance would be using 1/((1/R1)+(1/R2)) which as far as I know works with impedance just like it does resistance. The reactance of L would be (2*pi*f*L) and the reactance of C would be (1/(2*pi*C))
Giving me:
R=270
Xc=24.1
Xl=414.7
I could find the impedance of C and L by taking...
Thank you Dave,
At risk of sounding well understudied is there a way to solve this with simple algebra?
I was under the assumption there would be a variation on the existing equations used to find Z and X in simple RLC circuits which would eventually solve like a literal resistor network...
I can solve for the questions in completely series or parallel circuits however having the capacitor and inductor in parallel while the resistor stays in series is stumping me completely.