Baholash
-\frac{9}{8}=-1,125
Omil
-\frac{9}{8} = -1\frac{1}{8} = -1,125
Baham ko'rish
Klipbordga nusxa olish
8\sqrt{0}-\frac{3}{7}\sqrt{\frac{5\times 9+4}{9}}-\frac{9}{64}\sqrt{\frac{7744}{9801}}
0 hosil qilish uchun 0 va 49 ni ko'paytirish.
8\times 0-\frac{3}{7}\sqrt{\frac{5\times 9+4}{9}}-\frac{9}{64}\sqrt{\frac{7744}{9801}}
0 ning kvadrat ildizini hisoblab, 0 natijaga ega bo‘ling.
0-\frac{3}{7}\sqrt{\frac{5\times 9+4}{9}}-\frac{9}{64}\sqrt{\frac{7744}{9801}}
0 hosil qilish uchun 8 va 0 ni ko'paytirish.
0-\frac{3}{7}\sqrt{\frac{45+4}{9}}-\frac{9}{64}\sqrt{\frac{7744}{9801}}
45 hosil qilish uchun 5 va 9 ni ko'paytirish.
0-\frac{3}{7}\sqrt{\frac{49}{9}}-\frac{9}{64}\sqrt{\frac{7744}{9801}}
49 olish uchun 45 va 4'ni qo'shing.
0-\frac{3}{7}\times \frac{7}{3}-\frac{9}{64}\sqrt{\frac{7744}{9801}}
\frac{49}{9} boʻlinmasining kvadrat ildizini \frac{\sqrt{49}}{\sqrt{9}} kvadrat ildizlarining boʻlinmasi sifatida qayta yozing. Surat va maxrajni kvadrat ildizdan chiqaring.
0-1-\frac{9}{64}\sqrt{\frac{7744}{9801}}
\frac{3}{7} va uning teskari kasrini \frac{7}{3} ni qisqartiring.
-1-\frac{9}{64}\sqrt{\frac{7744}{9801}}
-1 olish uchun 0 dan 1 ni ayirish.
-1-\frac{9}{64}\sqrt{\frac{64}{81}}
\frac{7744}{9801} ulushini 121 ni chiqarib, bekor qilish hisobiga eng past shartlarga kamaytiring.
-1-\frac{9}{64}\times \frac{8}{9}
\frac{64}{81} boʻlinmasining kvadrat ildizini \frac{\sqrt{64}}{\sqrt{81}} kvadrat ildizlarining boʻlinmasi sifatida qayta yozing. Surat va maxrajni kvadrat ildizdan chiqaring.
-1-\frac{9\times 8}{64\times 9}
Suratni maxrajga va maxrajini suratga ko‘paytirish orqali \frac{9}{64} ni \frac{8}{9} ga ko‘paytiring.
-1-\frac{8}{64}
Surat va maxrajdagi ikkala 9 ni qisqartiring.
-1-\frac{1}{8}
\frac{8}{64} ulushini 8 ni chiqarib, bekor qilish hisobiga eng past shartlarga kamaytiring.
-\frac{8}{8}-\frac{1}{8}
-1 ni -\frac{8}{8} kasrga o‘giring.
\frac{-8-1}{8}
-\frac{8}{8} va \frac{1}{8} da bir xil maxraji bor, ularning suratini ayirish orqali ayiring.
-\frac{9}{8}
-9 olish uchun -8 dan 1 ni ayirish.
Misollar
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Matritsa
\left[ \begin{array} { l l } { 2 } & { 3 } \\ { 5 } & { 4 } \end{array} \right] \left[ \begin{array} { l l l } { 2 } & { 0 } & { 3 } \\ { -1 } & { 1 } & { 5 } \end{array} \right]
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Oʻngga
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Chegaralar
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