Question

irrational number between √2and √3​

Answer 1

Answer:

Step-by-step explanation:

For rational number:

√2= 1.414 (up to 3 places after decimal place)

√3= 1.732 ( “ “ “ “ )

So, there may be so many rational numbers we can get . Consider for first place of decimal place and if we place the numbers in the number line we see 1.5 is one rational number [3/2] lies in between 1.4 and 1.7. As,

√2<1.5<√3

For irrational number.

We know , both √2 & √3 are irrational number.

So √2+√3 ¡s also irrational. Therefore(√2+√3)/2 is also irrational number. As ,

√2<(√2+√3)/2 <√3, (√2+√3)/2 is one irrational number between √2 &√3.

Answer 2

Answer:

Hello Dear!!!

Here's your answer....

The value of √2 is 1.414.....

The value of √3 is 1.732.....

There are infinite irrational numbers between them...

Some of the irrational numbers are,

1.4353687353............................

1.436283538373.......................

1.65443374374.........................

1.537325383........................

You can write infinite numbers after the point...but they shouldn't repeat.

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