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evaluate cube root of -125 show steps / solution
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\[\sqrt[3]{-125}\]
I'll give you a hint. \(-125 = -5^3\)
\[\sqrt[3]{-125}=\sqrt[3]{-1}*\sqrt[3]{125}\]
\[i*\sqrt[3]{125}= 5i\]
5i = -5
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Uh.. The cubed root of -1 is not i.
yes
You're thinking of square roots. You can take the cubed root of a negative number.
\[\sqrt[3]{a^3} = a\]
Therefore: \[\sqrt[3]{-125} = \sqrt[3]{-5^3} = ?\]
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-5
Indeed.
so which is the correct solution then ?
\[5\sqrt[3]{-1?}\]
\[\sqrt[3]{-1}*\sqrt[3]{125}\]\[=5\sqrt[3]{-1}\]
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The cubed root of -1 is -1. It's just -5 for the answer.
-1*5=-5
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