Question

The decimal representation of a irrational number is

Answer 1

Answer:

Decimal Representation of Irrational Number.

When an irrational number is changed into a decimal, the resulting number is a nonterminating, nonrecurring decimal. For example, consider the decimal representation of √2: ... Actually, π is a non-terminating, nonrecurring decimal number and so π is also an irrational number.

Answer 2

non terminating non repeating.

Step-by-step explanation:

Decimal representation of an irrational number is always non terminating non repeating.

For example,  

√2 =1.41421356237309504880168872420969807856967187537694807317667973799...

When an irrational number is changed into a decimal, the resulting number is a non terminating, nonrecurring decimal.

A decimal representation of a non-negative real number r is an expression in the form of a series, traditionally written as a sum

#Learn more:

A number is irrational if and only its decimal representation is

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