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An accounting encryption example uses check-sum digits for account numbers.
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The UPC-A check digit may be calculated as follows: Sum the digits at odd-numbered positions (first, third, fifth,..., eleventh).
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(Alternative method) The check digit (x) is obtained by computing the sum of the other digits (third row) then subtracting the units digit from 10 (67 => Units digit 7; 10 − 7 = check digit 3).
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The sum of its components is 2 2 0 1 2 1, so the check digit must be 2 (since 1 2 0).
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Find the result modulo 10 (i.e. the remainder, when divided by 10) and call it M. If M is zero, then the check digit is 0; otherwise the check digit is 10 − M. For example, in a UPC-A barcode "03600029145x12", where x12 is the unknown check digit, x12 may be calculated by: Sum the odd-numbered digits (0 + 6 + 0 + 2 + 1 + 5 = 14).
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In addition to the number of digits necessary to make it distinguishable, this number must also contain a check sum for integrity verification.
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In addition to the number of digits necessary to make it distinguishable, this number must also contain a check sum for integrity verification
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Assume an example of an account number "7992739871" that will have a check digit added, making it of the form 7992739871x: The sum of all the digits in the third row is 67+x.
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The check digit is the last digit of the sum, 3 in this case. Algorithm implementation
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(Alternate Method) The check digit (x) is obtained by computing the sum of digits then subtracting the units digit from 10.
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(This is the same thing as asking what value the check-digit would need to be to make the sum mod 10 equal to zero.
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To check your work, convert each digit back to a decimal number, multiply by powers of 16, and sum the results.
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19 sinne gevind in 17 ms. Hulle kom uit baie bronne en word nie nagegaan nie.