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I just want to check my answer for: Find all values of x such that f(x)<0 and f(x)>0, and sketch the graph of f when: \[\f(x)=-\frac{1}{9}x^3-3\]
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\[-\frac{1}{9}x^3-3>0\] \[-\frac{1}{9}x^3>3\] \[x^3<-27\] \[x^3+27<0\] \[(x+3)(x^2-3x+9)<0\] So how do I know where f(x)>0? If it switched.
@zepp
|dw:1340170573161:dw| In fact, you are asking to get all value of x where y is positive, and negative, right?
So you should try to find its root first, which is there:|dw:1340170691762:dw|, then simply say, from minus infinity to this x value, the function is positive and from the x value to infinity, the function is negative.
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