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The check digit is computed as follows: Drop the check digit from the number (if it's already present). This leaves the payload. Start with the payload digits. Moving from right to left, double every second digit, starting from the last digit. If doubling a digit results in a value > 9, subtract 9 from it (or sum its digits).
6174 (the original number) check that last digit is even, otherwise 6174 can't be divisible by 4. 61 7 4 (Separate the last 2 digits from the rest of the number) 4 ÷ 2 = 2 (last digit divided by 2) 7 + 2 = 9 (Add half of last digit to the penultimate digit) Since 9 isn't even, 6174 is not divisible by 4; Third method. 1720 (The original number)
For instance, the UPC-A barcode for a box of tissues is "036000241457". The last digit is the check digit "7", and if the other numbers are correct then the check digit calculation must produce 7. Add the odd number digits: 0+6+0+2+1+5 = 14. Multiply the result by 3: 14 × 3 = 42. Add the even number digits: 3+0+0+4+4 = 11.
The last number of the IMEI is a check digit, calculated using the Luhn algorithm, as defined in the IMEI Allocation and Approval Guidelines: The Check Digit shall be calculated according to Luhn formula (ISO/IEC 7812). (See GSM 02.16 / 3GPP 22.016). The Check Digit is a function of all other digits in the IMEI.
Process the number digit by digit: Use the number's digit as column index and the interim digit as row index, take the table entry and replace the interim digit with it. The resulting interim digit gives the check digit and will be appended as trailing digit to the number. [1]
Then, add those two results together (so, 22+27=49) and add the double digits together until you get one digit. In this case, 49 is 4+9=13 and then 13 is 1+4; life path number 4.
The rarest $2 bill from this year is known as a ladder note, which means its serial number is 12345678. These notes can be worth thousands of dollars at auctions. Uncirculated vs. circulated $2 bills
[2] [3] It was the first decimal check digit algorithm which detects all single-digit errors, and all transposition errors involving two adjacent digits, [4] which was at the time thought impossible with such a code. The method was independently discovered by H. Peter Gumm in 1985, this time including a formal proof and an extension to any base ...