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\frac{4\left(\sqrt{2}+6\right)}{\left(\sqrt{2}-6\right)\left(\sqrt{2}+6\right)}
\frac{4}{\sqrt{2}-6} maxrajini \sqrt{2}+6 orqali surat va maxrajini koʻpaytirish orqali ratsionallashtiring.
\frac{4\left(\sqrt{2}+6\right)}{\left(\sqrt{2}\right)^{2}-6^{2}}
Hisoblang: \left(\sqrt{2}-6\right)\left(\sqrt{2}+6\right). Ko‘paytirish qoida yordamida turli kvadratlarga aylantirilishi mumkin: \left(a-b\right)\left(a+b\right)=a^{2}-b^{2}.
\frac{4\left(\sqrt{2}+6\right)}{2-36}
\sqrt{2} kvadratini chiqarish. 6 kvadratini chiqarish.
\frac{4\left(\sqrt{2}+6\right)}{-34}
-34 olish uchun 2 dan 36 ni ayirish.
-\frac{2}{17}\left(\sqrt{2}+6\right)
-\frac{2}{17}\left(\sqrt{2}+6\right) ni olish uchun 4\left(\sqrt{2}+6\right) ni -34 ga bo‘ling.
-\frac{2}{17}\sqrt{2}-\frac{2}{17}\times 6
-\frac{2}{17} ga \sqrt{2}+6 ni ko'paytirish orqali distributiv xususiyatdan foydalanish.
-\frac{2}{17}\sqrt{2}+\frac{-2\times 6}{17}
-\frac{2}{17}\times 6 ni yagona kasrga aylantiring.
-\frac{2}{17}\sqrt{2}+\frac{-12}{17}
-12 hosil qilish uchun -2 va 6 ni ko'paytirish.
-\frac{2}{17}\sqrt{2}-\frac{12}{17}
\frac{-12}{17} kasri manfiy belgini olib tashlash bilan -\frac{12}{17} sifatida qayta yozilishi mumkin.