Why not. I've sent you a mail.

On Mar 25, 8:36 am, "[EMAIL PROTECTED]" <[EMAIL PROTECTED]> wrote:
> Any chance I could get a copy of that as well? :)
>
> On Mar 21, 3:49 am, Ashesh <[EMAIL PROTECTED]> wrote:
>
> > Done.
>
> > On Mar 20, 4:45 pm, VRC <[EMAIL PROTECTED]> wrote:
>
> > > I am also interested to know about the solution? Would you please
> > > email me? Thanks.
>
> > > On 3月16日, 下午8時56分, Ashesh <[EMAIL PROTECTED]> wrote:
>
> > > > I have emailed you the solution. Please check our email and ensure
> > > > that it has not been marked as spam (gmail's spam filters are
> > > > effective but hyperactive).
>
> > > > Ashesh.
>
> > > > On Mar 16, 4:21 am, BillyBob123 <[EMAIL PROTECTED]> wrote:
>
> > > > > Hi,
>
> > > > > I'm new here and have an algorithm question that I need to solve.  If
> > > > > you are not able to solve, please point me in the right direction so I
> > > > > can get started.  Thank you.
>
> > > > > Suppose it's nearing the end of the semester and you're takingn
> > > > >courses, each with a final project that still has to be done.  Each
> > > > > project will be graded on the following scale:  It will be assigned an
> > > > > integer number on a scale of 1 to g > 1, higher numbers being better
> > > > > grades.  Your goal, of course, is to maximize your average grade on
> > > > > thenprojects.  You have a total of H >nhours in which to work on
> > > > > thenprojectscumulatively, and you want to decide how to divide up
> > > > > this time.  For simplicity, assume H is a positive integer, and you'll
> > > > > spend an integer number of hours on each project.  To figure out how
> > > > > best to divide up your time, you've come up with a set of functions
> > > > > {fi : i = 1, 2, ...n} (rough estimates of course) for each of yourn
> > > > >courses; if you spend h <= H hours on the project for course i, you'll
> > > > > get a grade of fi(h).  You may assume that the functions fi are
> > > > > nondecreasing:  i.e., if h < h`, then fi(h) <= fi(h`).  So the problem
> > > > > is:  Given these functions fi, decide how many hours to spend on each
> > > > > project (in integer values only) so that your average grade, as
> > > > > computed according to the fi, is as large as possible.  In order to be
> > > > > efficient, the running time of your algorithm should be polynomial in
> > > > >n, g, and H; none of these quantities should appear as the exponent in
> > > > > your running time.
>
> > > > > Thank you very much for all your help.- 隱藏被引用文字 -
>
> > > > - 顯示被引用文字 -
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