Question

find two rational and two irrational number between √5 and -√ 3

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Answer 1

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Answer 2

Step-by-step explanation:

Answer

We have

We have5–√=2.236...

We have5–√=2.236... and, 3–√=1.732...

We have5–√=2.236... and, 3–√=1.732... So two irrational numbers between 5–√ and 3–√ are

We have5–√=2.236... and, 3–√=1.732... So two irrational numbers between 5–√ and 3–√ are1.808008000800008...

We have5–√=2.236... and, 3–√=1.732... So two irrational numbers between 5–√ and 3–√ are1.808008000800008... and 1.90990999099990...

We have5–√=2.236... and, 3–√=1.732... So two irrational numbers between 5–√ and 3–√ are1.808008000800008... and 1.90990999099990... You can ‘create' as many as you want!

We have5–√=2.236... and, 3–√=1.732... So two irrational numbers between 5–√ and 3–√ are1.808008000800008... and 1.90990999099990... You can ‘create' as many as you want!Also thare is an other way to find irrationals between two given irrational number say a and b , given by

We have5–√=2.236... and, 3–√=1.732... So two irrational numbers between 5–√ and 3–√ are1.808008000800008... and 1.90990999099990... You can ‘create' as many as you want!Also thare is an other way to find irrationals between two given irrational number say a and b , given byab−−√

We have5–√=2.236... and, 3–√=1.732... So two irrational numbers between 5–√ and 3–√ are1.808008000800008... and 1.90990999099990... You can ‘create' as many as you want!Also thare is an other way to find irrationals between two given irrational number say a and b , given byab−−√ So a number between 5–√ and 3–√ is also given by

or, 1514

or, 1514 The other number can also be found using the same formula using either 154 and 5–√ or 154 and 3–√ , yielding again a number which lies, obviously, between 5–√ and 3–√