\(B= \dfrac{m-n}{\sqrt{m}-\sqrt{n}}-\dfrac{m+n+2\sqrt{mn}}{\sqrt{m}+\sqrt{n}}\)
\(= \dfrac{m-n}{\sqrt{m}-\sqrt{n}}-\dfrac{(\sqrt{m}+\sqrt{n})^2 }{\sqrt{m}+\sqrt{n}}\)
\(= \dfrac{m-n}{\sqrt{m}-\sqrt{n}}-(\sqrt{m}+\sqrt{n})\)
\(= \dfrac{m-n}{\sqrt{m}-\sqrt{n}}-\dfrac{(\sqrt{m}+\sqrt{n})(\sqrt{m}-\sqrt{n})}{\sqrt{m}-\sqrt{n}}\)
= \(\dfrac{m-n-m+n}{\sqrt{m}-\sqrt{n}}\)
= 0
Vậy B =0


