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  1. b = mod(a,m) returns the remainder after division of a by m , where a is the dividend and m is the divisor. This function is often called the modulo operation, which can be expressed as b = a - m.*floor(a./m). The mod function follows the convention that mod(a,0) returns a.

    • REM

      The concept of remainder after division is not uniquely...

    • Remainder After Division

      The concept of remainder after division is not uniquely...

  2. The absolute value (or modulus) of a real number is the corresponding nonnegative value that disregards the sign. For a real value, a, the absolute value is: a, if a is greater than or equal to zero. -a, if a is less than zero. abs(-0) returns 0.

  3. 15 Μαΐ 2013 · The number you describe is far too large for accurate numerical computation using only 'double' floating points numbers. However, the 'mod' function also works with symbolic numbers using the symbolic toolbox. You can compute with these to any accuracy you wish.

  4. 14 Φεβ 2024 · Often denoted by the symbol %, the modulo operation calculates the remainder when one number is divided by another. In MATLAB, understanding how to use the modulo operation opens up new avenues for handling data, implementing algorithms, and solving mathematical problems.

  5. 23 Φεβ 2017 · please consider the MATLAB help. Note: MOD(x,y), for x~=y and y~=0, has the same sign as y. rem(x,y) and MOD(x,y) are equal if x and y have the same sign, but differ by y if x and y have different signs.

  6. 28 Φεβ 2018 · We say that $a$ and $b$ are inverses modulo $n$, if $ab \equiv 1 \mod n$, and we might write $b = a^{-1}$. For example $17\cdot 113 = 1921 = 120\cdot 16 +1 \equiv 1 \mod 120$, so $17^{-1} = 113$ modulo $120$.

  7. 14 Ιαν 2021 · Modulus on a Standard Calculator. To calculate a mod n on a standard calculator. Divide a by n; Subtract the whole part of the resulting quantity; Multiply by n to obtain the modulus

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