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TPS5420 - Icout(RMS) equation question

Other Parts Discussed in Thread: TPS5420, TPS5430

I am hoping someone can clarify equation 11 on page 13 of the datasheet of the TPS5420.  The design example calculates a ripple current of 143 mA but i am unable to calculate the same value.  As far i can tell the equation is:

Icout(RMS) = 1/sqrt(12)*[ ( Vout * (Vin(max) - Vout) ) / (Vin(max)*Lout - Fsw*0.8*Nc)]

where

Vout = 5 V

Vin(max)=36 V

Lout = 33 uH

Fsw - 500 Khz

Nc = 1

Plugging in the aforementioned equation in the above equations produces a Icout(rms) of -.112 mA NOT 114 mA.

So my question is: Is the equation i am using correct, if yes why do the values not line up, and if no where am i going wrong?

Thanks

  • Hi John,

    There appears to have been an issue when the pdf was generated. The subtraction between Lout and Fsw should be multiplication. The correct formula is then: Icout(RMS) = 1/sqrt(12)*[ ( Vout * (Vin(max) - Vout) ) / (Vin(max)*Lout*Fsw*0.8*Nc)]

    Also the 0.8 term in the denominator is there to add some tolerance. Lastly the 143mA in the calculation appears to be a copying error from the TPS5430 datasheet. I calculate 94mA.

    Best Regards,
    Anthony

  • Anthony,

    Thanks you very much for correction and the speedy reply.

    Regards,

    John