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Can rational numbers be placed on the number line?

well every integer fraction whole number natural number are rational number's surely rational numbers are represented on a number line and as rational numbers are the real numbers


Is the number line a graph of rational numbers?

The number line includes all rational numbers but also has irrational ones. It is the REAL number line. The square root of non-perfect squares are on it and pi is also on it and they are not rational.


What are number lines?

A number line is a line of which numbers are ordered on. Usually from 1 to 100.


Is a real number always irrational?

Real numbers can be rational or irrational because they both form the number line.


How can a number line be used to compare rational numbers?

because the # line shows the rational #'s in order from least to greatest


Does real number line correspond to an irrational number?

No. The real number line corresponds to rational AND irrational numbers.


What is the density property in Math?

The Density Property states that, between two rational numbers on a number line there is another rational number. Mark some fractions on a number line. No matter how dense the number line is, there still is another number between the two numbers.


all numbers that can be written on the number line that include rational and irrational numbers?

That would be the real numbers.


A real number that is not rational?

Real numbers are any numbers that could be on a number line. Rational numbers are numbers that can be expressed as fractions. Real irrational numbers are things like pi or the square root of 2.


What is 5.1 and 1.5 on the number line?

They are two points representing rational numbers.


Is 1.68 a real number and why?

Yes, because it can be located on a number line.


How is locating a rational number on the number line different from locating an integer?

Locating a rational number on the number line involves identifying a point that represents a fraction or decimal value, which can be positioned between integers. In contrast, locating an integer is straightforward, as integers are whole numbers that occupy distinct points on the number line. Rational numbers can be infinitely dense, meaning there are countless rational numbers between any two integers. Thus, while integers have clear and limited placements, rational numbers require more precision to locate accurately.