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Pt = VA(1− 2) + VA( 2−3) + VA( 4−5) , [watts] [11-12] The line voltage regulation of a constant-voltage transformer is shown in Equation [11-13]. 44 ∆Bs Ac f N p 10 4 , [volts] [11-13] The output voltage regulation of a constant-voltage transformer, for a change in line voltage, is a function of the squareness of the B-H loop, as shown in Figure 11-9. The saturation flux density, Bs, is dependent on the © 2011 by Taylor and Francis Group, LLC Constant Voltage Transformer (CVT) 11-8 B (teslas) ΔB Bs, High Line Bs, Low Line −H H Figure 11-9.

6: Calculate the inductive reactance, XL. 0 ) X L = 120, [ohms] Step No. 7: Calculate the required inductance, L. 318, [henrys] Step No. 8: Calculate the required gap, lg. 4, [mils]: This would be in 10 milss each leg. © 2011 by Taylor and Francis Group, LLC AC Inductor Design Example 10-11 Step No. 9: Calculate the fringing flux, F. 112 Step No. 10: Using the fringing flux, recalculate the series inductor turns, NL(new). 112 )(10 −8 ) N L ( new ) = 459, [turns] Step No. 11: Using the new turns, recalculate the flux density, Bac.

0145, [cm 2 ] Step No. 13: Select a wire from the Wire Table in Chapter 4. 0131, [cm 2 ] µΩ = 132, [micro-ohm/cm] cm Step No. 14: Calculate the primary resistance, Rp. Use the MLT from the core data and the micro-ohm per centimeter found in Step 13. 345, [ohms] Step No. 15: Calculate the primary copper loss, Pp. 53, [watts] © 2011 by Taylor and Francis Group, LLC Constant Voltage Transformer (CVT) 11-12 Step No. 16: Calculate the required turns for the step-up capacitor winding, Nc. 75 , [turns] N c = 348, [turns] Step No.