Với `x >= 0,x \ne 25` có:
`5\sqrt{x}-[(x+10\sqrt{x}+25)(\sqrt{x}-5)]/[x-25]`
`=5\sqrt{x}-[(\sqrt{x}+5)^2(\sqrt{x}-5)]/[(\sqrt{x}+5)(\sqrt{x}+5)]`
`=5\sqrt{x}-\sqrt{x}-5=4\sqrt{x}-5`
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\(5\sqrt{x}-\dfrac{\left(x+10\sqrt{x}+25\right)\left(\sqrt{x}-5\right)}{x-25}\)
\(=5\sqrt{x}-\dfrac{\left(\sqrt{x}+5\right)^2\left(\sqrt{x}-5\right)}{x-25}\)
\(=5\sqrt{x}-\dfrac{\left(x-25\right)\left(\sqrt{x}+5\right)}{x-25}\)
\(5\sqrt{x}-\sqrt{x}-5\)
\(=4\sqrt{x}-5\)
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