Solve sqrt{-1992}

$$\sqrt { - 1992 }$$

Evaluate (complex solution)

$$2\sqrt{498}i\approx 44.631827209i$$

Solution Steps

Factor -1992=\left(2i\right)^{2}\times 498. Rewrite the square root of the product \sqrt{\left(2i\right)^{2}\times 498} as the product of square roots \sqrt{\left(2i\right)^{2}}\sqrt{498}. Take the square root of \left(2i\right)^{2}.

$$2i\sqrt{498}$$

Real Part (complex solution)

$$0$$

Evaluate

$$\text{Indeterminate}$$