1. The problem statement, all variables and given/known data (Note, my answer below is also wrong. I've attempted this problem for about 1 hour now and I can't figure it out.) 2. Relevant equations KCL (Kirchoffs Current Law) Z for the capacitor, Z = 1/(jwC) 3. The attempt at a solution I'm using KCL at V1 with the following convention: +ve for current flowing out of the node, -ve for current flowing in If the bottom of our circuit is the reference: V2 = Vs KCL at Node 1 -i1(t) + i2(t) + V1/23 - (Vs-V1/(-40j) = 0 Now I convert all the current and voltage functions to phasors. i1(t) = 0.2(60d) i2(t) = 0.1(-90d) Vs(t) = 10(-180d) Subbing in to above... -0.2(60d) + 0.1(-90d) + V1/23 - (10(-180d))/(-40j) + V1/(-40j) = 0 V1( 1/23 + 1/(-40j) ) = 0.2(60d) - 0.1(-90d) + 10(-180d) / (-40j) V1 = (0.1 + 0.1732j + 0.1j - 10/(40j)) / (1/23 + 1/(-40j)) V1 = 6.93 + 8.05j Converting this to phasor form, V=10.622(40.3d) But this is also wrong. I can't figure out what I'm doing wrong.