Practicing Success
The function \(y=x^{4}-6x^{2}+8x+11\) has a minimum at \(x\) equal to |
\(1\) \(-2\) \(3\) \(4\) |
\(-2\) |
\(\begin{aligned}f^{\prime}(x)&=0\\ 4x^{3}-12x+8&=0\\ x&=-2,1\\ f^{\prime \prime}(x)&=12x^{2}-12\\ f^{\prime \prime}(-2)&=36>0\end{aligned}\) |