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The number of unique states that a counter may have before the sequence repeats itself is the modulus of the counter. Example, Modulus 10 would have the counter with states 0-9 and then reset to zero.
A modulus counter is a system of counting when the division of a variable number (x) by a set fixed number (y) does not leave a remainder.

For example:

x%y=0;

Suppose y=2 and x is variable:

1%2=1;

2%2=0;

3%2=1;

4%2=0;

5%2=1;

6%2=0;

....

If y=5:

1%5=1;

2%5=2;

3%5=3;

4%5=4;

5%5=0;

6%5=1;

....

So basically it's a counter that skips a certain number of steps (y) that you set.

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Q: What is the modulus number of a counter?
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The way you find modulus of a number on a scientific calculator depends on the model of calculator. On the TI-86, you use mod (x,y) or x mod y to find modulus.


What is the flowchart for finding modulus of a number?

The modulus of a number is the units digit of that number in the base of the modulus. For example, counting to 10, modulus 3, we get... 0 01 12 23 04 15 26 07 18 29 010 1 The calculate the modulus of a number, subtract the (integer of the number divided by the modulus) times the modulus. As an expression, this is... Xmod Y = X - integer (X / Y) * Y Note: This works also for negative numbers. -3 mod 5 is 2. Check it, if you want. The result will be correct so long as the integer trunction is towards zero, i.e. the integer of -1.3 is -1, not -2. Most compilers do this correctly. If you are using a compiler such as C, the modulus operator (%) will do this for you... int a;a = 7 % 3; /* 7 mod 3 is 1 *.


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what we now call just the "slope" was once called the "modulus of slope", the word "modulus" being used in its sense of "number used to measure" (as in "Young's modulus").


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When you add a positive and a negative number what do you get?

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