Question

find two irrational number between root
$\sqrt{3} \: and \: 2$
step by step explanation
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Answer 1

Step-by-step explanation:

,Irrational numbers are very important concepts that form the backbone of many other branches of mathematics. These are the subset of real numbers, just like rational numbers. Let's solve a question related to irrational numbers.

Answer: The 3 irrational numbers between root 2 and root 3 are 1.575775777..., 1.4243443..., and 1.686977...

Let's understand the solution in detail.

Explanation:

Irrational numbers are those numbers that can't be represented in the form p/q, where q is not equal to zero.

We also know that the decimal form of irrational numbers can't be repeating and should be non-terminating.

We know that √2 = 1.414... and √3 = 1.732...

Keeping the above conditions in mind, we find the 3 irrational numbers between √2 and √3.

Note that we can have infinitely many irrational numbers between them. Here we will choose only three.

Therefore, the 3 irrational numbers between root 2 and root 3 can be 1.575775777..., 1.4243443..., and 1.686970...

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Answer 2

Answer:

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Just tell me the answer of my question that is in attachment