Shared flux-rate rows make winding voltage proportional to turns. Exact arithmetic here means exact results for the stated model inputs; measured inputs still carry uncertainty and significant-figure limits.

highlighted = computed this step

Winding voltage is turns times shared flux rate

The flux change and interval stay fixed. Each winding multiplies the same rate by its turns.

V=NΔΦΔtV=N{\Delta\Phi\over\Delta t}
Flux turns setupBoth voltages cite the same flux-change source.Np 6Ns 3dPhi 1 Wbdt 1 sVp 6 VVs 3 Vmode aiding

Three turn-pair rows scan the shared flux relation

The same flux-rate source feeds both winding voltage labels.

NpNsΔΦ/ΔtVpVs211 V2 V1 V421 V4 V2 V631 V6 V3 V\begin{array}{c|c|c|c|c}N_p&N_s&\Delta\Phi/\Delta t&V_p&V_s\\2&1&1\ \text{V}&2\ \text{V}&1\ \text{V}\\4&2&1\ \text{V}&4\ \text{V}&2\ \text{V}\\6&3&1\ \text{V}&6\ \text{V}&3\ \text{V}\\\end{array}

The final flux row cites one shared source

One flux-change source and one interval generate both winding voltage labels.

61 V=6 V;31 V=3 V6\cdot1\ \text{V}=6\ \text{V}\quad;\quad3\cdot1\ \text{V}=3\ \text{V}
Flux turns accepted rowBoth voltages cite the same flux-change source.Np 6Ns 3dPhi 1 Wbdt 1 sVp 6 VVs 3 Vmode aiding