3 -root 5 prove that is irrational
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Answered by
1
Step-by-step explanation:
let a/b is a rational no.
put 3√5 = a/b
√5 = a/3b
Therefore,a/b is a rational no.
then a/3b is also a rational no.
and √5 is also equal to a/3b
which is not possible
Therefore,3√5 is an irrational no.
Answered by
1
Step-by-step explanation:
let us assume that 3-root5 be rational
3-root5= p/q
3-p/q=root5
3q-p/q=root5
3p-p/q is rational
root5 is alo rational
this contradiction occur because of our wrong assumption
so this contradicts the fact that 3-root5 is irrational
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