find two irrational number 3 between 4
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There are an infinite number of irrational numbers between 3 and 4.
Or between any two consecutive integers for that matter.
Off the top of my head the first two that come to mind are the square root of 10
which is ~
3.1622776601683793319988935444327
and
the square root of 15 which is ~3.8729833462074168851792653997824.
hope it will help you..
Or between any two consecutive integers for that matter.
Off the top of my head the first two that come to mind are the square root of 10
which is ~
3.1622776601683793319988935444327
and
the square root of 15 which is ~3.8729833462074168851792653997824.
hope it will help you..
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-- :
We know, √ab is an irrational number between a and b.
Let, a=3 and b=4
√(ab) = √(3*4) = 2√3
Hence, an irrational number between 3 and 4 is 2√3
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