wastage can be minimized if side of square is maximized.
so largest size of square would be = H.C.F of width and height .

and also number of squares needed will be = (width*height)/side^2 .



On Sun, Jul 10, 2011 at 9:11 PM, Akshata Sharma
<akshatasharm...@gmail.com>wrote:

> Given a rectangle with known width and height, design an algorithms to fill
> the rectangle using n squares(n is integer, also given) and make sure in the
> result the wasting area is minimized. Length of square doesn't have to be
> integer.
> I.e, given width=3,height=2,n=5, one solution is that rectangle can be
> filled with five 1x1 squares and the wasting area is 1. Another solution
> could be filled with five 0.9x0.9 squares, but the wasting area is more than
> first solution.
>
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-- 
  best wishes!!
Vaibhav Shukla
    DU-MCA

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