Q3. ans:70000000 i guess this is also a correct answer and no unique soln as
such

On Wed, Jul 6, 2011 at 12:37 AM, aditya kumar
<[email protected]>wrote:

>  boolean palindromeCheck(String string)
> {
>  len=string.length();
> if((string.length()>1))
> {
>  if((string.charAt(0)==string.charAt(len-1)))
> {
> str="";
>  str=str+string.substring(1,(len-1));
> palindromeCheck(str);
> }
>  else
> {
>  flag=false;
> }
>     }
>  return flag;
> }
>
> THis also works fine if you dont want to use pointer
>
> On Tue, Jul 5, 2011 at 9:37 PM, Azhar Hussain <[email protected]> wrote:
>
>> For Q4: I think this is the optimal code
>>
>>
>> int recurPalin(char *start, char *end)
>> {
>>     if (end < start)
>>         return true;
>>
>>     if (*start != *end)
>>         return false;
>>
>>     return recurPalin(start+1, end-1);
>> }
>>
>>
>> -
>> Azhar.
>>
>> On Tue, Jul 5, 2011 at 12:21 PM, vikas <[email protected]> wrote:
>>
>>> My program for Q4.
>>>  // recursively find if a given string is palindrome
>>>         bool IsPalindrome(string s, int start, int start2, bool flag)
>>>         {
>>>             bool flag1 = flag;
>>>             if (start >= 0 && start2 < (s.Length))
>>>             {
>>>                 char c1 = s[start];
>>>                 char c2 = s[start2];
>>>                 if (c1.Equals(c2))
>>>                 {
>>>                     if (start == 0 && start2 == s.Length - 1) { flag =
>>> true; }
>>>                     if (IsPalindrome(s, start - 1, start2 + 1, flag))
>>>                     {
>>>                         flag1 = true;
>>>                     }
>>>                 }
>>>             }
>>>             return flag1;
>>>         }
>>>
>>> while calling
>>>            if (s.Length % 2 != 0)
>>>             {
>>>                 p.IsPalindrome(s, s.Length / 2 - 1, s.Length / 2 + 1,
>>> false);
>>>             }
>>>             else
>>>             {
>>>                 p.IsPalindrome(s, s.Length / 2 - 1, s.Length / 2, false);
>>>
>>>             }
>>>
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>
>

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