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How many roots does the equation -2x3 = 0 have?
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The equation is \(-2x^3 = 0\) correct?
@ hero yes
And if we divide both sides by -2 what do we get?
0
So you get \(x^3 = 0\). So what is the next step?
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To CUBE ROOT both sides correct. What does CUBE ROOT imply?
If there was only one solution, what need would there be to cube root?
If you have \(x^n= a\) and apply \(\sqrt[n]{\phantom{x}}\) to both sides, to get \(x = \sqrt[n]{a}\) this implies that \(x\) has \(n\) solutions.
@yungtwan did you get this?
@Hero yeah thanks
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