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Evaluate (complex solution)
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\sqrt{5}\sqrt{10}i
Factor -10=10\left(-1\right). Rewrite the square root of the product \sqrt{10\left(-1\right)} as the product of square roots \sqrt{10}\sqrt{-1}. By definition, the square root of -1 is i.
\sqrt{5}\sqrt{5}\sqrt{2}i
Factor 10=5\times 2. Rewrite the square root of the product \sqrt{5\times 2} as the product of square roots \sqrt{5}\sqrt{2}.
5\sqrt{2}i
Multiply \sqrt{5} and \sqrt{5} to get 5.
5i\sqrt{2}
Multiply 5 and i to get 5i.