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Solusyon - Tiger Algebra Solver

Pangwakas na Resulta Hakbang Mga Terminolohiya at Paksa

0.0009765625

0.0009765625

Tingnan ang mga hakbang Matuto pa lalo kasama ng Tiger Subukan ito:

Hakbang-sa-hakbang na paliwanag

1. I-set up ang long division

$\frac{16}{16384}$

$\frac{16}{16384} = 16 \div 16384$ .

$\frac{16}{16384}$

$\frac{16}{16384} = 16 \div 16384$ .

$\frac{16}{16384}$

$\frac{16}{16384} = 16 \div 16384$ .

$16 \div 16384$

$\frac{16}{16384} = 16 \div 16384$ .

$16 \div 16384$

$\frac{16}{16384} = 16 \div 16384$ .

2. Tukuyin ang umiikot na cycle

$\frac{16}{16384}$

$16 \to 160 \to 1600 \to 16000 \to 12544 \to 10752 \to 9216 \to 10240$ , .

$\frac{16}{16384}$

$\frac{160}{16384} = d i g i t 0, r e m a \in d e r 160$

$16 \to 160 \to 1600 \to 16000 \to 12544 \to 10752 \to 9216 \to 10240$ , .

$160$

$\frac{1600}{16384} = d i g i t 0, r e m a \in d e r 1600$

$16 \to 160 \to 1600 \to 16000 \to 12544 \to 10752 \to 9216 \to 10240$ , .

$1600$

$\frac{16000}{16384} = d i g i t 0, r e m a \in d e r 16000$

$16 \to 160 \to 1600 \to 16000 \to 12544 \to 10752 \to 9216 \to 10240$ , .

$16000$

$\frac{160000}{16384} = d i g i t 9, r e m a \in d e r 12544$

$16 \to 160 \to 1600 \to 16000 \to 12544 \to 10752 \to 9216 \to 10240$ , .

$12544$

$\frac{125440}{16384} = d i g i t 7, r e m a \in d e r 10752$

$16 \to 160 \to 1600 \to 16000 \to 12544 \to 10752 \to 9216 \to 10240$ , .

$10752$

$\frac{107520}{16384} = d i g i t 6, r e m a \in d e r 9216$

$16 \to 160 \to 1600 \to 16000 \to 12544 \to 10752 \to 9216 \to 10240$ , .

$9216$

$\frac{92160}{16384} = d i g i t 5, r e m a \in d e r 10240$

$16 \to 160 \to 1600 \to 16000 \to 12544 \to 10752 \to 9216 \to 10240$ , .

$10240$

$\frac{102400}{16384} = d i g i t 6, r e m a \in d e r 4096$

$16 \to 160 \to 1600 \to 16000 \to 12544 \to 10752 \to 9216 \to 10240$ , .

$4096$

$\frac{40960}{16384} = d i g i t 2, r e m a \in d e r 8192$

$16 \to 160 \to 1600 \to 16000 \to 12544 \to 10752 \to 9216 \to 10240$ , .

$8192$

$\frac{81920}{16384} = d i g i t 5, r e m a \in d e r 0$

$16 \to 160 \to 1600 \to 16000 \to 12544 \to 10752 \to 9216 \to 10240$ , .

$0$

$16 \to 160 \to 1600 \to 16000 \to 12544 \to 10752 \to 9216 \to 10240$ , .

$0.0009765625$

$16 \to 160 \to 1600 \to 16000 \to 12544 \to 10752 \to 9216 \to 10240$ , .

3. Isulat ang repeating decimal

$\frac{16}{16384} = 0.0009765625$

$0.0009765625$

$9, 765, 625 () = 0.0009765625$ .

$0.0009765625$

$9, 765, 625 () = 0.0009765625$ .

$0.0009765625$

$9, 765, 625 () = 0.0009765625$ .

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