Math is hard. And sometimes you just can’t figure out what the ***** that stupid x means in your algebra equation. But before you throw your calculator across the room and give up on math altogether, let me introduce you to a little concept called “remainder classes.”

Now, I know what you’re thinking: “What is this sorcery? And why should I care about it?” Well, my friend, remainder classes are actually pretty ***** useful. They can help you solve problems faster and more efficiently than ever before!

So let me break it down for you in simple terms. When we divide one number by another (let’s call them “dividend” and “divisor”), there are only a few possible outcomes: the dividend is exactly divisible by the divisor, or there’s some remainder left over. And that remainder can fall into one of three categories: 0, 1, or -1 (if we’re working with negative numbers).

That’s right, There are only THREE possible remainders when you divide a number by another. Three. That’s it. No more, no less. And here they are:

– If the remainder is 0, then the dividend and divisor share a common factor (other than 1). For example, if we divide 24 by 8, the remainder is 0. This means that both 24 and 8 have a common factor of 8.

– If the remainder is 1, then there’s no common factor between the dividend and divisor (other than 1). For example, if we divide 5 by 3, the remainder is 1. This means that neither 5 nor 3 have a common factor other than 1.

– If the remainder is -1, then there’s no common factor between the dividend and divisor (other than 1), but one of them is negative. For example, if we divide -6 by 3, the remainder is -1. This means that neither -6 nor 3 have a common factor other than 1, but one of them is negative.

Remainder classes: your new secret weapon for solving math problems faster and more efficiently than ever before. And if anyone gives you grief about using this technique, just tell ’em to eat a slice (or two) of humble pie. Because when it comes to math, the only thing that matters is getting the right answer not how fancy your method was!