How many different ways three two-digit numbers can be chosen so that their product ends in four or more zeros.

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How many different ways three two-digit numbers can be chosen so that their product ends in four or more zeros.

I could'n do more: three two-digit numbers - $XX$, $YY$, $ZZ$

  1. $XX$, $YY$, $ZZ$ are ending in zero -- $X0.Y0.Z0$

$X=1-9$, $Y=2,4,6,8$, $Z=5$

$9.4.1=36$

There are much more ways and I can't get to the solution.

Can someone give me an idea?