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Noah said that the solutions of Example $1, \frac{2+\sqrt{6}}{2}$ and $\frac{2-\sqrt{6}}{2},$ could have been written as $\frac{2+\sqrt{6}}{2}=1+\sqrt{6}$ and $\frac{-}{2}-\sqrt{6}=1-\sqrt{6} .$ Do you agree with Noah? Explain why or why not.

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Algebra

Chapter 5

QUADRATIC FUNCTIONS AND COMPLEX NUMBERS

Section 2

The Quadratic Formula

Equations and Inequalities

Quadratic Functions

Complex Numbers

Polynomials

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chin. No, a states that we can simplify the two solutions of example one which were to plus route six divided by two and to minus roots, exploited by two into one, plus route six and one of minus Route six by cancelling out these two. However, and that is not true, because when you take this first racking here, we can rewrite as to over to Plus, we had six over to which would get you one of plus fruits six over to. So just because you can cancel out a factor of two with these first numbers doesn't mean that you can just leave the Route six alone. So your real answers would be one plus Route six over to and one minus Route six over to

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The number 2 is also the smallest & first prime number (since every other even number is divisible by two).

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