# what is the square root of 36

what is the square root of 36,

## what is the square root of 36

The cube root of 36 is 2. The fourth root of 36 is 1.6, and so on. Taking the square root of a number is a reverse power calculation. If only the root is mentioned, then one usually means the square root √x

## what is the square root of 36

## what is the square root of 36

This is a simple and easy to use formula that anyone can use to take the square root of any number. The square root is the number that when multiplied by itself gives you the original number. So, in this case, 6 multiplied by 6 equals 36.

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which of the following is not an irrational number

functions can be represented by this form—the given values of x are plugged in to a certain equation in order to get the y-values.

## It is an irrational number.

An irrational number is a real number that cannot be represented as a rational number. It is characterized by having an infinite number of decimal places that do not repeat themselves periodically. Unlike rational numbers, irrational numbers cannot be represented as fractions or recurring numbers. All real numbers that are not rational numbers belong to the set of irrational numbers.

## It cannot be expressed as a rational number.

An irrational number is a positive or negative number that cannot be represented by a fraction of two whole numbers. Although they can be classified according to their value on the number line, they cannot be expressed by any rational number and are represented as points on the number line. The square root of 3 is irrational, which means it cannot be expressed as a fraction of two integers. This is because there is no repeating or terminating decimal for the square root of 3. Therefore, it is classified as an irrational number.

## It is a non-terminating, non-repeating decimal.

A non-terminating, non-repeating decimal is a number that has an infinite number of digits after the decimal point but does not repeat itself. This type of decimal is also known as a non-repeating or irrational decimal. Non-terminating, non-repeating decimals are useful for many applications, such as measuring the circumference of a circle or determining the value of pi.

## It has an infinite number of digits.

It has been proven that there is an infinite number of decimal places. That means from a certain point after the decimal point, the digits repeat in an infinite series. Pi is one of these numbers with an infinite number of digits.

## The square root of 36 is a real number.

The square root of 36 is a real number. This is because the square root of 36 is 6, and 6 is a rational number. The square root of 36 is also an irrational number, because it cannot be expressed as a finite decimal expansion.

## The square root of 36 is not a natural number.

The square root of 36 is not a natural number. This is because a natural number is defined as a number that is squareroot of another number. In other words, the square root of 36 would have to be another number that when squared equals 36. However, this is not the case since the square root of 36 is 6. Therefore, the square root of 36 is not a natural number.

## The square root of 36 is an algebraic number.

The square root of 36 is an algebraic number. This means that it is a solution to an equation of the form zn = a, where a is a complex number. In other words, the square root of 36 satisfies the equation z2 = 36. Thus, the square root of 36 is a real number.

## The square root of 36 is a Transcendental number

The square root of 36 is a transcendental number. This means that it cannot be expressed as the root of any polynomial equation with rational coefficients. In other words, it is impossible to find a rational number x such that x^2=36.

The square root of 36 is irrational, but this does not necessarily mean that it is transcendental. It is possible that there exists some algebraic equation with rational coefficients whose roots include the square root of 36. However, no such equation has been found yet, which is why mathematicians believe that the square root of 36 is indeed transcendental.

Transcendental numbers are important in mathematics because they help us understand the nature of infinity. They also have applications in physics and engineering. For example, many physical constants like the speed of light and the Planck constant are believed to be transcendental numbers.