sqrt((sqrt(3)-2)^2)+sqrt[3](-8)

Name: Sqrt((sqrt(3)-2)^2)+sqrt[3](-8)
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Question

sqrt((sqrt(3)-2)^2)+sqrt[3](-8)

Answer 1

To solve the expression \(\sqrt{(\sqrt{3} - 2)^2} + \sqrt{-8}\), we need to handle each part of the expression separately.First, consider \(\sqrt{(\sqrt{3} - 2)^2}\):

Since

is less than 2,

is negative. Therefore, the absolute value is:

Next, consider

:

Now, combine the results:

So, the final answer is:

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sqrt((sqrt(3)-2)^2)+sqrt[3](-8)

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