Irrational Square Root Answers

In or article we are going to discuss about the term irrational square root. The term square root of a number is that particular value that, once multiplied by itself, gives the number. Then the given number is to be checked whether it is irrational. The term irrational defines when the produced answer or number which cannot be written in simple fraction it means the decimal go on forever without any reputation of numbers. Then we call that number to be irrational. The result that we get in final is called as answer. The term square root in math is defined by the symbol (sqrt). It is always defined that pi is always irrational. Now in this article we are going to discuss about the irrational square root answers in detail with suitable examples and detail explanations.



Example problems on irrational square root answers:

Example 1:

Find the sqrt 17 and produce the answers by checking whether the number 17 is irrational?

Solution:

Given: The sqrt 17 is given

To check whether they answer is irrational

Step 1: As the first step we have to find the sqrt 17 . We use scientific calculator for calculating square root.

= sqrt 17

= 4.12310

Step 2: As found answer the decimal goes on without end without any reputation of numbers. Then we call as irrational number.

sqrt17 = 4.12310

=" irrational".

Answers: 17 are irrational.

Example 2:

Find the sqrt pi and produce the answers by checking whether the number pi is irrational?

Solution:

Given: The sqrt pi is given

To check whether they answer is irrational

Step 1: As the first step we have to find the sqrt pi.  We use scientific calculator for calculating square root.

= sqrt pi

= 1.77245


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Step 2: As found answer the decimal goes on without end without any reputation of numbers. Then we call as irrational number.  Hence according to pi we cannot get an approximate answer.

sqrt pi = 1.77245

= "irrational."

Answers: pi is irrational.