# What is the Cube Root of 64?

If you are wondering, “What is the cube root of 64?” you have come to the right place. There are various ways to find out the cube root of 64, such as by reducing the radicand. You can also find out the cube root of 64 by random calculation. Just check the sidebar to the right of this post for examples of random calculations.

## Platonic solid

The cube root of 64 is a rational number. It is equal to 1 plus 5/2 = 1.6180. There are a number of different ways to find the cube root of 64. One way is to use the golden ratio. Using the golden ratio, we can find the cube root of 64 in a cube whose faces are opposite to each other. Another way is to find the cube root of 64 by its surface area or volume.

There are many uses for Platonic solids, including dice. These shapes are often made fair to play with and are used in role-playing games. They also commonly appear in puzzles and other games. These solids also have many different names, such as dn.

The cube is the simplest of the five geometric solids. It is made up of four faces and six vertices. Its vertices and edges are related to the golden ratio. Similarly, the octahedron is the dual of the dodecahedron.

In addition to their beautiful mathematical properties, Platonic solids are useful for quantum computing. For example, they can be used for reference frame alignment and quantum hashing protocols. Further, they can also be used to study quantum contextuality and quantum entanglement. Those who are interested in quantum computing should explore the many applications of Platonic solids.

The Platonic solids have inspired artists throughout history. From the Renaissance mosaics in Venice to the 20th century works of Maurits Escher, the Platonic solids have been used by a wide range of artists. The Renaissance mosaics in the cathedral of San Marco in Venice feature the Platonic solids.

The cube is the simplest of the Platonic solids. It has four vertices and four perfectly-oriented triangular faces. It is the most solid of the Platonic solids. Its face-to-volume ratio is the closest to a sphere.

The Platonic solids can be used to model three-dimensional systems. They can be generated by orbits of representations of groups. This approach can also be used to derive the Bell inequalities of solids. However, it is important to note that these inequalities are not strictly based on the Platonic solids.

## Platonic number

The cube root of 64 has one value – 4. For example, if the cube root of 64 is -4, then the cube root of 64 is -64. Another way to look at the cube root of 64 is to consider that -64 is a perfect cube.

This is a very useful number to know if you are working on a complex number. It is also a very useful number to memorize. It is known as the principal cube root of 64. The cube root of 64 is often expressed as p/q, which means that it is an integer, but it is a rational number.

## Prime factor

Prime factor of 64 is a mathematical expression used to identify prime factors of a number. It consists of prime numbers, which divide 64 without leaving a remainder. For example, 2 is a prime factor of 64. However, it is not a prime factor of 1 or any other non-prime number.

In terms of prime factors, 64 has six. This is known as its prime factorization. In addition, it has seven divisors, six of which are even and one is odd. In other words, 64 can be divided by six positive integers, and the average of the divisors is between 18.1 and 142. In addition to prime numbers, there are 32 positive integers that are coprime to 64. Only 18 of these prime numbers are less than 64.

Prime factors are numbers that divide evenly, exactly, and with no remainder. A number may have more than one prime factor, but this is a rare situation. Prime factorization is a useful tool to find the exact number of prime factors of a number. If a number has multiple factors, it is called a composite number.

The prime factorization process can be done by using a factor tree or the upside-down division method. Using the factor tree method, you can find the prime factorization of 64. For example, if a number is 64, it will divide into two prime factors – the smaller one and the larger one.

When you find a prime factor of a number, you can use it to find a number that is not prime. The prime factorization tool will list all prime factors from one to 1000. To determine the prime factor of a number, you can also use a Prime Factorization Chart. This chart will show you all prime numbers from one to ten thousand.

## Rational number

A rational number is a number with a finite number of digits. Its representation is as a ratio or a fraction, such as 8/1. It can also be represented by the square root of another integer. Hence, the square root of 64 is an integer, and the square root of 8 is a rational number. A rational number is also an even number. However, its deficiency makes it a deficient number.

To find the square root of 64, use the long division method. This method was used before the invention of calculators. First, you need to determine the difference between two numbers. Then, add up the two numbers. The result will be the green number on the top. It is important to note that the square root of 64 is equal to eight.

In mathematics, 64 is an example of a perfect square number. A square root of 64 is one of the most popular methods of finding square roots. In addition to its perfect square root, 64 is also a rational number. Its cube root is 1/2. It is also an example of a perfect square, which can be difficult to evaluate. This method has many applications in practical mathematics. If you want to find a rational number, try using the square root of 64.

There are three ways to write a rational number. The first way is to divide it into units. Generally, a rational number is written as a fraction. The second way is to divide the number into smaller fractions. You can also find rational numbers in non-perfect squares. The square root of a perfect square is always a whole number, while the square root of a non-perfect square is an irrational number.

A rational number is one of the most common types of numbers. All integers are rational, and can be expressed as a fraction or decimal. A rational number is also easy to represent as a fraction, and can be written as a fraction.