# the decimal representation of a rational number is

A rational number represents a number that has only two possible values. If you have a 10-sided die, then you can represent each of the numbers as a fraction, 0.1, 0.2, 0.3, and so on. This is a rational number, so it can represent a number that has only two possible values.

A rational number is a number that has only two possible values. If you have a 12-sided die, then you can represent each of the numbers as a fraction, 0.1, 0.2, 0.3, and so on. This is a rational number, so it can represent a number that has only two possible values.

The decimal representation of a rational number is called a rational number. I have no idea what this means—it’s not like you’re going to learn it in a class in school. But we’ve done this before. In fact, a lot of math students have tried to do it.

It is a rational number because it can represent a number with only two possible values. That means that there are only two possible values for the decimal representation of a rational number. A number can have more than two possible values if it has a fraction as its decimal representation. If you have a rational number whose decimal representation has a fraction as its decimal representation, then you can multiply it by two to get a different rational number.

By the same logic, we can take the decimal representation of a rational number and multiply it by two to get a number with as many possible values as the decimal representation. This is how the decimal representation of a rational number is a rational number and why the decimal representation of the decimal representation of a number is a number.

It is also why the decimal representation of a rational number is a number and the decimal representation of the decimal representation of a number is a rational number. In other words, it is simply a matter of using the decimal representation as a base and then expanding it to the power of two and multiplying it by two to get the original rational number.

If you have ever seen a rational number, then you know that it’s a rational number and how to get the decimal representation of a rational number to the power of two. In other words, it is just a matter of using the decimal representation as a base and then expanding it to the power of two and multiplying it by two to get the original rational number.

The fact that rational numbers aren’t really the same as base two numbers isn’t really the point though. In fact, if the rational number you’re dealing with is a finite sequence of digits where each digit is either a 0 or a 1, then the rational number is the same as the sequence of digits as a decimal number. This makes it easy to take a rational number and expand it to the power of two, but not as easy as it sounds.

The real question is, how do you expand a rational number out to the power of two? How many decimal places can you take out? The answer, for those of you who have to deal with this question frequently, is “As much as you like”. The answer will depend on the number of decimal places you want to take out, and the number of digits in the original rational number.

The answer is a little less clear because there is no limit on how many decimal places you can take out. For example, the rational that you get when you multiply 5 by itself to get 30 is a number that looks like the decimal number 10.1 in the decimal representation, but its decimal representation is actually 10.00. The reason for this is that multiplying by itself in the rational number system is equivalent to taking the power of 10 to the power of 1.

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