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Let 1/√3+3 be a rational number equal to x
x = 1/√3+3
1/x = √3+3
1/x-3 = √3
Here x is a rational number.
So, 1/x is also a rational number.
Then, 1/x-3 is also a rational number.
And finally, √3 is also a rational number.
But √3 is an irrational number which cannot be written in p/q form.
This contradicts our supposition that √3 is a rational number.
Thus, √3 is an irrational number.
Similarly, You prove the others.
I hope you will understand it well.
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