Ideal transformer current moves in the inverse turns ratio. Exact arithmetic here means exact results for the stated model inputs; measured inputs still carry uncertainty and significant-figure limits.

highlighted = computed this step

Ideal transformer power is a two-side ledger

The voltage ratio is already fixed. Changing secondary current changes both winding powers together.

Pp=VpIp;Ps=VsIsP_p=V_pI_p\quad;\quad P_s=V_sI_s
Transformer power setupBoth winding powers are computed before display.Np 4Ns 2Vp 12 VVs 6 VIp 2 AIs 4 APp 24 WPs 24 W

More secondary current asks for more primary current

The same ideal transformer converts the load current back to the primary side.

IsIpPsPp1 A12 A6 W6 W2 A1 A12 W12 W4 A2 A24 W24 W\begin{array}{c|c|c|c}I_s&I_p&P_s&P_p\\1\ \text{A}&\tfrac{1}{2}\ \text{A}&6\ \text{W}&6\ \text{W}\\2\ \text{A}&1\ \text{A}&12\ \text{W}&12\ \text{W}\\4\ \text{A}&2\ \text{A}&24\ \text{W}&24\ \text{W}\\\end{array}

Inverse current ratio keeps ideal power equal

The current labels are not optional: the checked row binds both powers to the same transformer source.

6 V4 A=12 V2 A=24 W6\ \text{V}\cdot4\ \text{A}=12\ \text{V}\cdot2\ \text{A}=24\ \text{W}
Transformer current and powerBoth winding powers are computed before display.Np 4Ns 2Vp 12 VVs 6 VIp 2 AIs 4 APp 24 WPs 24 W