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What is the conjugate? x- √2
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\(x + \sqrt 2\)
For \(\large\color{blue}{ \displaystyle a+b }\), the conjugate is \(\large\color{royalblue}{ \displaystyle a-b }\). For \(\large\color{brown}{ \displaystyle a-b }\), the conjugate is \(\large\color{orangered}{ \displaystyle a+b }\)
It just has to be that when you multiply something times its conjugate, that you get something that looks like \(\large\color{black}{ \displaystyle (a+b)(a-b) }\)
which then simplifies to: \(\large\color{black}{ \displaystyle (a+b)(a-b)=a^2-b^2 }\)
Yes, for \(\color{black}{ \displaystyle x-\sqrt{2} }\) , it is \(\color{black}{ \displaystyle x+\sqrt{2} }\) .
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@solomonzelman Thank you very much for explaining !
sure, yw!
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