Math, asked by arhant26, 10 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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