Is it possible for a number to be both rational and irrational?

A number cannot be both rational and irrational. It has to be one or the other. All rational numbers can be written as a fraction with an integer…

Are there any real numbers that are both rational and irrational Are there any numbers that are neither explain your reasoning?

No. A real number cannot be both rational and irrational. A rational number is defined as a number that can be expressed at a/b where a is an integer and b is a positive integer. An irrational number is defined as a number that cannot be expressed that way.

Are all whole numbers natural numbers True or false?

The whole numbers are the numbers 0, 1, 2, 3, 4, and so on (the natural numbers and zero). Negative numbers are not considered “whole numbers.” All natural numbers are whole numbers, but not all whole numbers are natural numbers since zero is a whole number but not a natural number.

Why all rational numbers are not whole numbers?

A rational number can be expressed as decimal. Whole number is a positive number without a fraction or decimal. But, a rational number is any number that can be expressed as a fraction. Thus, every rational number is not a whole number.

What is the difference between real and irrational numbers?

In simple words, irrational numbers are those real numbers which cannot be expressed in the form of a fraction. Irrational numbers are just opposites of Rational numbers. In other words, Irrational numbers can be expressed as the quotient of two integers.

What is the difference between an irrational number and an integer?

An irrational number is any real number that cannot be expressed as a ratio a/b, where a and b are integers, with b non-zero, and is therefore not a rational number. An integer is any real whole number. Basically, this means that an irrational number cannot be represented as a simple fraction.

What are 3 examples of irrational numbers?

Examples of irrational numbers are 2 1/2 (the square root of 2), 3 1/3 (the cube root of 3), the circular ratio pi, and the natural logarithm base e .

Can irrational numbers be real numbers?

An irrational number is a real number that cannot be reduced to any ratio between an integer p and a natural number q . The union of the set of irrational numbers and the set of rational numbers forms the set of real numbers.