Rešite 596*10^11+104*10^-7

$$596 \times 10 ^ { 11 } + 104 \times 10 ^ { - 7 }$$

Ovrednoti

$$\frac{74500000000000000013}{1250000}=5,96 \cdot 10^{13}$$

Koraki rešitve

Izračunajte potenco 10 števila 11, da dobite 100000000000.

$$596\times 100000000000+104\times 10^{-7}$$

Pomnožite 596 in 100000000000, da dobite 59600000000000.

$$59600000000000+104\times 10^{-7}$$

Izračunajte potenco 10 števila -7, da dobite \frac{1}{10000000}.

$$59600000000000+104\times \frac{1}{10000000}$$

Pomnožite 104 in \frac{1}{10000000}, da dobite \frac{13}{1250000}.

$$59600000000000+\frac{13}{1250000}$$

Seštejte 59600000000000 in \frac{13}{1250000}, da dobite \frac{74500000000000000013}{1250000}.

$$\frac{74500000000000000013}{1250000}$$

Faktoriziraj

$$\frac{7 \cdot 17 \cdot 359 \cdot 506699 \cdot 3441635047}{2 ^ {4} \cdot 5 ^ {7}} = 59600000000000$$