Question

find 3 numbers whose decimal expansions are non-terminating non-reccuring​

Answer 1

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Here are the three numbers whose decimal expansion are non terminating and non recurring:-

1) $\sqrt {2}$=1.4142

2)$\sqrt {3}$=1.73205

3)$\sqrt {5}$=2.236

These values are non terminating and non recurring.

Thus, we say them as irrational numbers.

IRAATIONAL NUMBER:-

1)The numbers which cannot be written in p/Q form and known as irrational numbers.

2) The decimals which are non terminating and non recurring are known as irrational numbers.

3) Is the natural number "n" is not a square number, then the square root of the "n" is an irrational number.