Lutasin ang sqrt{-12}+sqrt{3}

$$\sqrt { - 12 } + \sqrt { 3 }$$

I-evaluate (complex solution)

$$\sqrt{3}\left(1+2i\right)\approx 1.732050808+3.464101615i$$

Mga Hakbang ng Solution

I-factor out ang -12=\left(2i\right)^{2}\times 3. I-rewrite ang square root ng product na \sqrt{\left(2i\right)^{2}\times 3} bilang product ng mga square root na \sqrt{\left(2i\right)^{2}}\sqrt{3}. Kunin ang square root ng \left(2i\right)^{2}.

$$2i\sqrt{3}+\sqrt{3}$$

Pagsamahin ang 2i\sqrt{3} at \sqrt{3} para makuha ang \left(1+2i\right)\sqrt{3}.

$$\left(1+2i\right)\sqrt{3}$$

Real Part (complex solution)

$$\sqrt{3} = 1.732050808$$

I-evaluate

$$\text{Indeterminate}$$