Secondary load rows scan reflected resistance and primary load current. Exact arithmetic here means exact results for the stated model inputs; measured inputs still carry uncertainty and significant-figure limits.

highlighted = computed this step

Secondary load reflects through the turns ratio squared

The transformer row fixes the turns ratio, then the load row computes the primary equivalent.

Rp=Rs(NpNs)2R_p=R_s\left({N_p\over N_s}\right)^{2}
Load reflection setupThe load row cites the transformer source.Np 4Ns 2Vp 12 VVs 6 VIp 1 AIs 2 APp 12 WPs 12 WRload 3 ohmRref 12 ohmVp 12 VVs 6 VIp(load) 1 AIs 2 APp 12 WPs 12 Wclaim loaded reflected current

Three load rows scan resistance, current, and reflected load

The turns ratio stays fixed while the secondary load resistance changes.

RsRpIsIp,load3 ohm12 ohm2 A1 A6 ohm24 ohm1 A12 A12 ohm48 ohm12 A14 A\begin{array}{c|c|c|c}R_s&R_p&I_s&I_{p,\text{load}}\\3\ \text{ohm}&12\ \text{ohm}&2\ \text{A}&1\ \text{A}\\6\ \text{ohm}&24\ \text{ohm}&1\ \text{A}&\tfrac{1}{2}\ \text{A}\\12\ \text{ohm}&48\ \text{ohm}&\tfrac{1}{2}\ \text{A}&\tfrac{1}{4}\ \text{A}\\\end{array}

The reflected resistance is downstream of the transformer source

The accepted row binds load resistance, turns ratio, and primary load current.

Rp=3 ohm(42)2=12 ohmR_p=3\ \text{ohm}\left({4\over2}\right)^{2}=12\ \text{ohm}
Load reflection accepted rowThe load row cites the transformer source.Np 4Ns 2Vp 12 VVs 6 VIp 1 AIs 2 APp 12 WPs 12 WRload 3 ohmRref 12 ohmVp 12 VVs 6 VIp(load) 1 AIs 2 APp 12 WPs 12 Wclaim loaded reflected current