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I think you use the idea that the roots must come in conjugate pairs if you do not want irrational coefficients
just find their respective conjugates as irrational roots always occur in conjugate pairs for a+sqrt(b) the conjugate is of the form a- sqrt(b)
this is not going to be as hard as it looks
if the roots are \(7+\sqrt{3}\) and \(7-\sqrt{3}\) we can reconstruct the quadratic almost in your head it will be \[x^2-14x+49-3\] or \[x^2-14x+46\]
ooh i see you just need the other roots! it is the conjugate of each one
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the conjugate of \(a+\sqrt{b}\) is \(a-\sqrt{b}\)
pick those
lol first medal IN my Life YEAH ^-^
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