additive identity of rational number is

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the additive identity of rational number is the identity between rational numbers. Rational numbers are called additive if they are added together to form another rational number. For example, 7 + 5 = 4 is additive, while 7 + 4 = 7 is not. This allows us to make comparisons between two rational numbers without having to compare each individual rational number to the whole number. For example, 7 + 5 = 4 is additive while 7 + 4 = 7 is not.

The word additive is derived from the Greek term ερών, “the number of things,” from Κν, Ω, Ν, or the Greek word Καφαράν.

The reason for the name additive identity is that it was discovered by French mathematician Pierre de Fermat (1433–1415). An additive identity is a property of rational and irrational numbers. A rational number, also known as the real number, is a number which can be divided by itself and by any whole number to form another number that is also a rational number.

A rational number is the same thing as an integer, which is a number that is defined by two terms. These terms are the sum of the number and the square root of the number. For example, 1+2+3=4 and 1/(4) = 0. The reason for adding these terms is to make sure that the square root of a number is also a real number.

Rationals are important because they provide a foundation for complex mathematics that are used extensively in engineering, chemistry, and other sciences. And, as I mentioned earlier, they’re a necessary way to identify and quantify the number of atoms in an object. But, just as importantly, the ability to divide a number by itself and by any whole number is also important. For example, a number 1235 can be divided by itself and by 12 to form 12. This number is also a real number.

The ability to do this is what makes rational numbers important. This is because they are one of the ways to identify and quantify the number of atoms in an object. But like most other numerals, they can be used to identify and quantify any number in the real number system. For example, 23/12 is a real number.

So, for example, 2312 is a real number and therefore a number that can be used to identify and quantify any number that’s real. Like any other number that is in the real number system, it can be used to identify and quantify all numbers.

The important thing here is that you only want to identify the atom number. So, for example, 13th, 12th, 13th, 16th and so on.

The important thing here is that you only want to identify the atom number.So, for example, 13th, 12th, 13th, 16th and so on.

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