Math, asked by arhant26, 9 months ago

The following real numbers have decimal expansions as given below. In each case decide

whether they are rational or not.

If they are rational, and of the form

q

p

, what can you say about the prime factors of q ?(5)

i) 4.739br ii) 11.11111........ iii) 13.131331333

iv) 43.123456789 v) 0.03587bar​

Answers

Answered by mysticd
1

 i) 4.73\bar{9}  \: \blue { ( Rational \:number )}

 It \: is \: a \:non - terminating \: recurring \\  decimal

 ii) 11.111111\ldots  \: \blue { ( Rational \:number )}

 It \: is \: a \:non - terminating \: recurring \\  decimal

 iii) 13.131331333  \: \blue { ( Rational \:number )}

 It \: is \: a \:  terminating \:  decimal.

 iv) 43.123456789  \: \blue { ( Rational \:number )}

 It \: is \: a\: terminating \:  decimal.

 v ) 0.03587bar \: \blue { ( Rational \:number )}

 It \: is \: non - terminating \: recurring \\  decimal

•••♪

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