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ගණිත ලොව විශ්මිත 6174 ඉලක්කම - Kaprekar's Constant
- Thread starter SHEHAN_GIWANTHA
- Start date
The Kaprekar routine can be extended to other number lengths.
For 3 digits its 495. For 1, 2, 5, 6 and 7 digit numbers the Kaprekar's constant doesn't exist.
For six digits two kernel values exist. 549945, 631764
For eight digits again two kernel values 63317664, 97508421
For 8 digits it is 97508421, for 9 digits, 864197532, and for 10 digits, 9753086421
The case of six & 8 digits it cannot be saud that these are Kaprekar constants as two numbers exist.
This was mentioned in one of the books by Martin Gardner.
For 3 digits its 495. For 1, 2, 5, 6 and 7 digit numbers the Kaprekar's constant doesn't exist.
For six digits two kernel values exist. 549945, 631764
For eight digits again two kernel values 63317664, 97508421
For 8 digits it is 97508421, for 9 digits, 864197532, and for 10 digits, 9753086421
The case of six & 8 digits it cannot be saud that these are Kaprekar constants as two numbers exist.
This was mentioned in one of the books by Martin Gardner.
11*11 = 121, 111*111 = 12321, 1111*1111 = 1234321... මේ විදියට යනවා. මැදින් තියෙන ඉලක්කම අනුව 1 ඉලක්කම් කීයක්ද කියන එකත් බලන්න පුළුවන්. හැමවිටම පැලින්ද්රෝම එකක්.
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