Identify all irrational numbers from -6, the square root of 4 negative negative 3 over 4

Biology

ScanSolve AI Answer

Answer

None\text{None}

Step-by-step solution

3 steps

An irrational number is a number that cannot be expressed as a simple fraction pq\frac{p}{q}, where pp and qq are integers and q≠0q \neq 0. Their decimal representations are non-terminating and non-repeating.

Let's examine each number:

  1. -6

    This is an integer. It can be written as −61\frac{-6}{1}. Since it can be expressed as a fraction of two integers, it is a rational number.

  2. the square root of 4

    This is 4\sqrt{4}.

    4=2\sqrt{4} = 2

    This is an integer. It can be written as 21\frac{2}{1}. Since it can be expressed as a fraction of two integers, it is a rational number.

  3. negative negative 3 over 4

    This can be written as −(−34)-\left(-\frac{3}{4}\right).

    −(−34)=34-\left(-\frac{3}{4}\right) = \frac{3}{4}

    This is already in the form of a fraction of two integers. Therefore, it is a rational number.

    All the numbers provided are rational.

    The irrational numbers from the list are: None\text{None}

Was this helpful?

Try one yourself

A new problem that tests the same skill.

Still stuck on this one?

Ask a follow-up, and the answer starts from this question.

Got a different question?Ask your own question
Handwritten step-by-step solution preview

Handwritten Step-by-Step Solution

Get this as a handwritten image on WhatsApp — like a tutor wrote it for you.

Try on WhatsApp