N! overflows...
Try to write a program to find the value of 30!
You don't have a variable that is large enough to store such a big number...

2009/7/31 sharad kumar <[email protected]>

> check this out
>
> Let x and y be the missing number,
>
> Now equation 1 is : x + y = [n(n+1)/2] - S
> equation 2 is: x * y = N! /P
> solve both we get elements
>
> On Fri, Jul 31, 2009 at 8:27 PM, Devi G <[email protected]> wrote:
>
>> The logic is actually simple. Tot if we mark in some way an element when
>> it's scanned, we can find the missing numbers in the second scannin.
>>
>> 3,5,1,2,9,10,8,6
>>
>> When for loop sees '3' it knows elt 3 is there. So multiplies the number
>> at 3rd position by some arbitrary number. (* I've taken the arbitrary
>> number to be n here but CORRECT ONE IS n+3 cos n will fail in some cases*
>> )
>>
>> so, when it sees '5' multiplies the number at 5th position by n+3.
>> It skips when the numbr is greater than n.
>>
>> n+3 = 11 here.
>>
>> So,after first loop,
>> 33, 55, 11, 2 , 99, 110, 8, 66.
>>
>> So now, in the second scan, the indices of all elts that are divisible by
>> n+3 are present in the array.
>> elts at 4th and 7th positions are not divisible. hence missing numbers are
>> 4 and 7.
>>
>>
>>
>>
>>
>
> >
>


-- 
"Reduce, Reuse and Recycle"
Regards,
Vivek.S

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