Math, asked by VijayaLaxmiMehra1, 1 year ago

4. Prove that
5 \sqrt{3}  \: is \: irrational \: using \: the \\ fact \: that \:  \sqrt{3} \:  is \: irrational.

Standard:- 10

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Answers

Answered by bharatdetha
0
let us assume 5√3 is rational number and can be written in the form a/b where b is not equal to 0
then 5√3=(a/b)
√3= (a/5b)
now √ 3 is irrational as we know but RHS is rational which cannot be true so this is a contradiction to our assumption therefore we can say that 5√3 is irrational.
hope it HELPS

VijayaLaxmiMehra1: its not a proper step
bharatdetha: its the est way i know. you have to contradict the assumption. because we have to make use of the fact that √3 is irrational
VijayaLaxmiMehra1: I'm not asked with you
Answered by Payalthequeen
1
Hey friend, ☺ here is ur answer _____________________________
plz see this attachment.
hope this helps u...
Attachments:

VijayaLaxmiMehra1: ur handwriting is not good
VijayaLaxmiMehra1: I can't understand
bharatdetha: what are you talking its totally understandable
VijayaLaxmiMehra1: its not a proper step
bharatdetha: its the proper step i think you should use it as your answer.
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