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how to rewrite sqrt(2-sqrt(2)) * sqrt(2)?
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\(\bf \sqrt{2-\sqrt{2}} \times \sqrt{2}\) same roots multiply their content, so do that :)
sqrt(4-sqrt(4))? :$
\(\bf \sqrt{2-\sqrt{2}} \times \sqrt{2} \implies \sqrt{(2-\sqrt{2})\sqrt{2}}\)
well, that's not ... hold on
\(\bf \sqrt{2-\sqrt{2}} \times \sqrt{2} \implies \sqrt{(2-\sqrt{2})2}\)
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\[\sqrt{4-4\sqrt{2}} \] then? How would I simplify that further?
well, 2 times 2 is 4, yes but \(\bf 2 \sqrt{2}\) is not \(\bf 4\sqrt{2}\)
oh whoops! Yeah, my bad, lol.
\(\bf 2 \times \sqrt{2}\) is just \(\bf 2\sqrt{2}\)
and you can't simplify it further
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ah alright, thanks.
yw
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