Løs (599*10^+9pi)(16*10^-19)(16*10^-19)

$$( 599 \times 10 ^ { + 9 } \pi ) ( 16 \times 10 ^ { - 19 } ) ( 16 \times 10 ^ { - 19 } )$$

Evaluer

$$\frac{599\pi }{390625000000000000000000000}\approx 4,817443839 \cdot 10^{-24}$$

Løsningsvejledning

Hvis du vil gange potenser for den samme base, skal du tilføje deres eksponenter. Tilføj 9 og -19 for at få -10.

$$599\times 10^{-10}\pi \times 16\times 16\times 10^{-19}$$

Hvis du vil gange potenser for den samme base, skal du tilføje deres eksponenter. Tilføj -10 og -19 for at få -29.

$$599\times 10^{-29}\pi \times 16\times 16$$

Beregn 10 til potensen af -29, og få \frac{1}{100000000000000000000000000000}.

$$599\times \frac{1}{100000000000000000000000000000}\pi \times 16\times 16$$

Multiplicer 599 og \frac{1}{100000000000000000000000000000} for at få \frac{599}{100000000000000000000000000000}.

$$\frac{599}{100000000000000000000000000000}\pi \times 16\times 16$$

Multiplicer \frac{599}{100000000000000000000000000000} og 16 for at få \frac{599}{6250000000000000000000000000}.

$$\frac{599}{6250000000000000000000000000}\pi \times 16$$

Multiplicer \frac{599}{6250000000000000000000000000} og 16 for at få \frac{599}{390625000000000000000000000}.

$$\frac{599}{390625000000000000000000000}\pi$$