Lutasin ang 3232^9*2^2/9*2/4*100^11/990*(pi*900000)=

$$3232 ^ { 9 } \cdot \frac { 2 ^ { 2 } } { 9 } \cdot \frac { 2 } { 4 } \times \frac { 100 ^ { 11 } } { 990 } \cdot ( \pi \cdot 900000 ) =$$

I-evaluate

$$\frac{7696125916440448533227263911526400000000000000000000000000\pi }{99}\approx 2.44223158 \cdot 10^{56}$$

Mga Hakbang ng Solution

Kalkulahin ang 3232 sa power ng 9 at kunin ang 38480629582202242666136319557632.

$$38480629582202242666136319557632\times \frac{2^{2}}{9}\times \frac{2}{4}\times \frac{100^{11}}{990}\pi \times 900000$$

Kalkulahin ang 2 sa power ng 2 at kunin ang 4.

$$38480629582202242666136319557632\times \frac{4}{9}\times \frac{2}{4}\times \frac{100^{11}}{990}\pi \times 900000$$

Ipakita ang 38480629582202242666136319557632\times \frac{4}{9} bilang isang single fraction.

$$\frac{38480629582202242666136319557632\times 4}{9}\times \frac{2}{4}\times \frac{100^{11}}{990}\pi \times 900000$$

I-multiply ang 38480629582202242666136319557632 at 4 para makuha ang 153922518328808970664545278230528.

$$\frac{153922518328808970664545278230528}{9}\times \frac{2}{4}\times \frac{100^{11}}{990}\pi \times 900000$$

Bawasan ang fraction \frac{2}{4} sa pinakamabababang term sa pamamagitan ng pag-extract at pag-cancel out sa 2.

$$\frac{153922518328808970664545278230528}{9}\times \frac{1}{2}\times \frac{100^{11}}{990}\pi \times 900000$$

I-multiply ang \frac{153922518328808970664545278230528}{9} sa \frac{1}{2} sa pamamagitan ng pag-multiply ng numerator sa numerator at denominator sa denominator.

$$\frac{153922518328808970664545278230528\times 1}{9\times 2}\times \frac{100^{11}}{990}\pi \times 900000$$

Gawin ang mga multiplication sa fraction na \frac{153922518328808970664545278230528\times 1}{9\times 2}.

$$\frac{153922518328808970664545278230528}{18}\times \frac{100^{11}}{990}\pi \times 900000$$

Bawasan ang fraction \frac{153922518328808970664545278230528}{18} sa pinakamabababang term sa pamamagitan ng pag-extract at pag-cancel out sa 2.

$$\frac{76961259164404485332272639115264}{9}\times \frac{100^{11}}{990}\pi \times 900000$$

Kalkulahin ang 100 sa power ng 11 at kunin ang 10000000000000000000000.

$$\frac{76961259164404485332272639115264}{9}\times \frac{10000000000000000000000}{990}\pi \times 900000$$

Bawasan ang fraction \frac{10000000000000000000000}{990} sa pinakamabababang term sa pamamagitan ng pag-extract at pag-cancel out sa 10.

$$\frac{76961259164404485332272639115264}{9}\times \frac{1000000000000000000000}{99}\pi \times 900000$$

I-multiply ang \frac{76961259164404485332272639115264}{9} sa \frac{1000000000000000000000}{99} sa pamamagitan ng pag-multiply ng numerator sa numerator at denominator sa denominator.

$$\frac{76961259164404485332272639115264\times 1000000000000000000000}{9\times 99}\pi \times 900000$$

Gawin ang mga multiplication sa fraction na \frac{76961259164404485332272639115264\times 1000000000000000000000}{9\times 99}.

$$\frac{76961259164404485332272639115264000000000000000000000}{891}\pi \times 900000$$

Ipakita ang \frac{76961259164404485332272639115264000000000000000000000}{891}\times 900000 bilang isang single fraction.

$$\frac{76961259164404485332272639115264000000000000000000000\times 900000}{891}\pi$$

I-multiply ang 76961259164404485332272639115264000000000000000000000 at 900000 para makuha ang 69265133247964036799045375203737600000000000000000000000000.

$$\frac{69265133247964036799045375203737600000000000000000000000000}{891}\pi$$

Bawasan ang fraction \frac{69265133247964036799045375203737600000000000000000000000000}{891} sa pinakamabababang term sa pamamagitan ng pag-extract at pag-cancel out sa 9.

$$\frac{7696125916440448533227263911526400000000000000000000000000}{99}\pi$$