Prove that n^1/2 is not a rational number,if n is not a perfect square..
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Answered by
1
hey friend,here's your answer:
if it is to the power of 1/2 then it is the same as square root of that number.
so n to the power of 1/2 then it is same as square root of n.
so unless n is a perfect square n to the power of 1/2 will be irrational.
hope it helps u
#aditya
if it is to the power of 1/2 then it is the same as square root of that number.
so n to the power of 1/2 then it is same as square root of n.
so unless n is a perfect square n to the power of 1/2 will be irrational.
hope it helps u
#aditya
Answered by
0
n^1/2
If n was a perfect square of lets say q then we could right n= q^2
And then the result would be q a rational number
But since it is not a perfect square
Result will be under root n that is an irrational number...
Thank uā ā ā
#ckc
If n was a perfect square of lets say q then we could right n= q^2
And then the result would be q a rational number
But since it is not a perfect square
Result will be under root n that is an irrational number...
Thank uā ā ā
#ckc
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