モジュラス 103
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モジュラス10 ウェイト3・1 数値の各桁に、下の桁から3・1・3・1・…の順番に係数(ウェイト)を掛けます。 各桁の結果の合計を求めます。 合計を10で割り、余りを求めます(モジュラス)。 この余りを 10 から引いたもの (10 - 余り)がチェックデジットです。
Time-keeping on this clock uses arithmetic modulo 12. Adding 4 hours to 9 o'clock gives 1 o'clock, since 13 is congruent to 1 modulo 12. In mathematics, modular arithmetic is a system of arithmetic for integers, where numbers "wrap around" when reaching a certain value, called the modulus.The modern approach to modular arithmetic was developed by Carl Friedrich Gauss in his book Disquisitiones
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12 103 = 0.12. Next we take the Whole part of the Quotient (0) and multiply that by the Divisor (103): 0 x 103 = 0. And finally, we take the answer in the second step and subtract it from the Dividend to get the answer to 12 mod 103: 12 - 0 = 12. As you can see, the answer to 12 mod 103 is 12.
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Environment. Scanning Hardware: QC150 / QC200 / QC6x0 / QC8x0, QC890, QCPC600. Answer / Solution. A Code 128 has a mandatory MOD 103 check character. For information on the check digits position and calculation click here. The 'underscore B' character and 'underscore C' character signify if the subset used is the code 128 symbol.
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