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\frac{\sqrt{10001}+10}{\left(\sqrt{10001}-10\right)\left(\sqrt{10001}+10\right)}
Irrazzjonalizza d-denominatur tal-\frac{1}{\sqrt{10001}-10} billi timmultiplika in-numeratur u d-denominatur mill-\sqrt{10001}+10.
\frac{\sqrt{10001}+10}{\left(\sqrt{10001}\right)^{2}-10^{2}}
Ikkunsidra li \left(\sqrt{10001}-10\right)\left(\sqrt{10001}+10\right). Il-multiplikazzjoni tista' tiġi ttrasformata fid-differenza tal-kwadrati li jużaw ir-regola: \left(a-b\right)\left(a+b\right)=a^{2}-b^{2}.
\frac{\sqrt{10001}+10}{10001-100}
Ikkwadra \sqrt{10001}. Ikkwadra 10.
\frac{\sqrt{10001}+10}{9901}
Naqqas 100 minn 10001 biex tikseb 9901.